Search results

Filters

  • Journals
  • Authors
  • Keywords
  • Date
  • Type

Search results

Number of results: 11
items per page: 25 50 75
Sort by:
Download PDF Download RIS Download Bibtex

Abstract

The goal of the proposed computational model was to evaluate the dynamical properties of air gauges in order to exploit them in such industrial applications as in-process control, form deviation measurement, dynamical measurement. The model is based on Reynolds equations complemented by the k-ε turbulence model. The boundary conditions were set in different areas (axis of the chamber, side surfaces, inlet pipeline and outlet cross-section) as Dirichlet's and Neumann's ones. The TDMA method was applied and the efficiency of the calculations was increased due to the "line-by-line" procedure. The proposed model proved to be accurate and useful for non-stationary two-dimensional flow through the air gauge measuring chamber.

Go to article

Authors and Affiliations

Czeslaw Jermak
Andrzej Spyra
Miroslaw Rucki
Download PDF Download RIS Download Bibtex

Abstract

In the article, the authors analyze and discuss several models used to the calculation of air gauge characteristics. The model based on the actual mass flow (which is smaller than the theoretical one) was proposed, too. Calculations have been performed with a dedicated software with the second critical parameters included. The air gauge static characteristics calculated with 6 different models were compared with the experimental data. It appeared that the second critical parameters model (SCP) provided the characteristics close to the experimental ones, with an error of ca. 3% within the air gauge measuring range.

Go to article

Bibliography

[1] M. Mennesson. High precision measurement method of lengths and thicknesses. Comptes Rendus des Seances de l’Academie des Sciences, 194(25.4.1932):1459–1461, 1932.
[2] W.J. Gluchow and A.A. Tupolew. Non-contact pneumatic measuring control devices for the production of workpieces with discontinuous surfaces. Feingeratetechnik, 23(2):69–73, 1974. (in German).
[3] E.I. Ped. Optimization of the constructional elements choice of the air gauges designed for the dynamic measurements. Measurement Techniques, 7:29–31, 1981. (in Russian).
[4] F.T. Farago and Curtis M.A. Handbook of Dimensional Measurement. Industrial Press Inc., New York, 1994.
[5] G. Schuetz. Pushing the limits of air gaging-and keeping them there. Quality, 54(7):22–26, 2015.
[6] G. Schuetz. Air gaging gets better with age. Quality, 3:28–32, 2008.
[7] L. Finkelstein. Reflections on a century of measurement science as an academic discipline. Metrology and Measurement Systems, 14(4):635–638, 2007.
[8] M. Rucki, B. Barisic, and G. Varga. Air gauges as a part of the dimensional inspection systems. Measurement, 43(1):83–91, 2010. doi: 10.1016/j.measurement.2009.07.001.
[9] T. Janiczek and J. Janiczek. Linear dynamic system identification in the frequency domain using fractional derivatives. Metrology and Measurement Systems, 17(2):279–288, 2010. doi: 10.2478/v10178-010-0024-6.
[10] V.B. Bokov. Pneumatic gauge steady-state modelling by theoretical and empirical methods. Measurement, 44(2):303–311, 2011. doi: 10.1016/j.measurement.2009.01.015.
[11] B. Dobrowolski, Z. Kabza, and A. Spyra. Digital simulation of air flow through a nozzle of pneumatic gauge. In Proc. 33rd Annual Conference JUREMA, pages 67–70, 1988.
[12] M.N. Abhari, M. Ghodsian, M. Vaghefi, and N. Panahpur. Experimental and numerical simulation of flow in a 90° bend. Flow Measurement and Instrumentation, 21(3):292–298, 2010. doi: 10.1016/j.flowmeasinst.2010.03.002.
[13] J. Peng, X. Fu, and Y. Chen. Response of a swirlmeter to oscillatory flow. Flow Measurement and Instrumentation, 19(2):107–115, 2008. doi: 10.1016/j.flowmeasinst.2007.10.002.
[14] C. Crnojevic, G. Roy, A. Bettahar, and P. Florent. The influence of the regulator diameter and injection nozzle geometry on the flow structure in pneumatic dimensional control systems. Journal of Fluids Engineering, 119:609–615, 1997. doi: 10.1115/1.2819288.
[15] C. Jermak, editor. Theory and Practice of Air Gauging. Poznan University of Technology, 2011.
[16] T. Kiczkowiak and S. Grymek. Critical pressure ratio b as defined in iso 6358 and iso 6953 standards. Pomiary Automatyka Kontrola (Measurement, Automation, Monitoring), 57:559– 562, 2011. (in Polish).
[17] A Cellary and C.J. Jermak. Dynamics of a cascade pneumatic sensor for length measurements. In Proc. of Optoelectronic and Electronic Sensors II, pages 36–39. International Society for Optics and Photonics, 1997. doi: 10.1117/12.266719.
[18] A.V. Deych. Technical gasodynamics. Gosenergoizdat, Moscow, 1961. (in Russian).
[19] M. Kabacinski, C. T Lachowicz, and J. Pospolita. Numerical analysis of flow averaging tubes in the vortex-shedding regime. Archive of Mechanical Engineering, 60(2):283–297, 2013. doi: 10.2478/meceng-2013-0018.
[20] Koscielny W. and C. Wozniak. Models of the flow characteristics of the pneumatic restrictors. In Proc. PNEUMA’95, pages 73–82, 1995. (in Polish).
[21] Koscielny W. and C. Wozniak. Experimental evaluation of the models of the pneumatic restrictors flow characteristics. In Proc. PNEUMA’95, pages 83–92, 1995. (in Polish).
[22] Automation of the pneumatic dimensional measurement in mechanical engineering. Mashinostroyeniye, Moscow, 1964. (in Russian).
[23] C.J. Jermak. Methods of shaping the metrological characteristics of air gages. Strojniski Vestnik/Journal of Mechanical Engineering, 56(6):385–390, 2010.
[24] R.J. Soboczynski. Investigations on the metrological properties of high pressure air gauges. PhD thesis, Wrocław Technical University, 1977. (in Polish).
[25] Calculation of the high pressure air gauges characteristics. Journal Measuring Techniques, 6:107, 1971.
[26] Guide to the expression of uncertainty in measurement. Warszawa, Główny Urząd Miar, 1999. (in Polish).
[27] C.J. Jermak and M. Rucki. Air gauging: Static and dynamic characteristics. IFSA, Barcelona, Spain, 2012.
[28] C.J. Jermak and M. Rucki. Air gauging: Still some room for development. AASCIT Communication, 2(2):29–34, 2015.
Go to article

Authors and Affiliations

Czeslaw Janusz Jermak
1
Ryszard Piątkowski
2
Janusz Dereżyński
1
Miroslaw Rucki
3

  1. Institute of Mechanical Technology, Poznan University of Technology, Poland
  2. Chair of Thermal Engineering, Poznan Univesity of Technology, Poland
  3. Faculty of Mechanical Engineering, Kazimierz Pulaski University of Technology and Humanities in Radom, Poland
Download PDF Download RIS Download Bibtex

Abstract

The paper is concerned with the presentation and analysis of the Dynamic Matrix Control (DMC) model predictive control algorithm with the representation of the process input trajectories by parametrised sums of Laguerre functions. First the formulation of the DMCL (DMC with Laguerre functions) algorithm is presented. The algorithm differs from the standard DMC one in the formulation of the decision variables of the optimization problem – coefficients of approximations by the Laguerre functions instead of control input values are these variables. Then the DMCL algorithm is applied to two multivariable benchmark problems to investigate properties of the algorithm and to provide a concise comparison with the standard DMC one. The problems with difficult dynamics are selected, which usually leads to longer prediction and control horizons. Benefits from using Laguerre functions were shown, especially evident for smaller sampling intervals.
Go to article

Bibliography

[1] T.L. Blevins, G.K. McMillan, W.K. Wojsznis, and M.W. Brown: Advanced Control Unleashed. The ISA Society, Research Triangle Park, NC, 2003.
[2] T.L. Blevins,W.K.Wojsznis and M.Nixon: Advanced ControlFoundation. The ISA Society, Research Triangle Park, NC, 2013.
[3] E.F. Camacho and C. Bordons: Model Predictive Control. Springer Verlag, London, 1999.
[4] M. Ławrynczuk: Computationally Efficient Model Predictive Control Algorithms: A Neural Network Approach, Studies in Systems, Decision and Control. Vol. 3. Springer Verlag, Heidelberg, 2014.
[5] M. Ławrynczuk: Nonlinear model predictive control for processes with complex dynamics: parametrisation approach using Laguerre functions. International Journal of Applied Mathematics and Computer Science, 30(1), (2020), 35–46, DOI: 10.34768/amcs-2020-0003.
[6] J.M. Maciejowski: Predictive Control. Prentice Hall, Harlow, England, 2002.
[7] R. Nebeluk and P. Marusak: Efficient MPC algorithms with variable trajectories of parameters weighting predicted control errors. Archives of Control Sciences, 30(2), (2020), 325–363, DOI: 10.24425/acs.2020.133502.
[8] S.J. Qin and T.A.Badgwell:Asurvey of industrial model predictive control technology. Control Engineering Practice, 11(7), (2003), 733–764, DOI: 10.1016/S0967-0661(02)00186-7.
[9] J. B. Rawlings and D. Q. Mayne: Model Predictive Control: Theory and Design. Nob Hill Publishing, Madison, 2009.
[10] J.A. Rossiter: Model-Based Predictive Control. CRC Press, Boca Raton – London – New York – Washington, D.C., 2003.
[11] P. Tatjewski: Advanced Control of Industrial Processes. Springer Verlag, London, 2007.
[12] P. Tatjewski: Advanced control and on-line process optimization in multilayer structures. Annual Reviews in Control, 32(1), (2008), 71–85, DOI: 10.1016/j.arcontrol.2008.03.003.
[13] P. Tatjewski: Disturbance modeling and state estimation for offset-free predictive control with state-spaced process models. International Journal of Applied Mathematics and Computer Science, 24(2), (2014), 313–323, DOI: 10.2478/amcs-2014-0023.
[14] P. Tatjewski: Offset-free nonlinear Model Predictive Control with statespace process models. Archives of Control Sciences, 27(4), (2017), 595–615, DOI: 10.1515/acsc-2017-0035.
[15] P. Tatjewski: DMC algorithm with Laguerre functions. In Advanced, Contemporary Control, Proceedings of the 20th Polish Control Conference, pages 1006–1017, Łódz, Poland, (2020).
[16] G. Valencia-Palomo and J.A. Rossiter: Using Laguerre functions to improve efficiency of multi-parametric predictive control. In Proceedings of the 2010 American Control Conference, Baltimore, (2010).
[17] B. Wahlberg: System identification using the Laguerre models. IEEE Transactions on Automatic Control, 36(5), (1991), 551–562, DOI: 10.1109/9.76361.
[18] L. Wang: Discrete model predictive controller design using Laguerre functions. Journal of Process Control, 14(2), (2004), 131–142, DOI: 10.1016/S0959-1524(03)00028-3.
[19] L. Wang: Model Predictive Control System Design and Implementation using MATLAB. Springer Verlag, London, 2009.
[20] R. Wood and M. Berry: Terminal composition control of a binary distillation column. Chemical Engineering Science, 28(9), (1973), 1707–1717, DOI: 10.1016/0009-2509(73)80025-9.
Go to article

Authors and Affiliations

Piotr Tatjewski
1

  1. Warsaw University of Technology, Nowowiejska15/19, 00-665 Warszawa, Poland
Download PDF Download RIS Download Bibtex

Abstract

The objective of this article is to carry out a systematic review of the literature on multivariate statistical process control (MSPC) charts used in industrial processes. The systematic review was based on articles published via Web of Science and Scopus in the last 10 years, from 2010 to 2020, with 51 articles on the theme identified. This article sought to identify in which industry the MSPC charts are most applied, the types of multivariate control charts used and probability distributions adopted, as well as pointing out the gaps and future directions of research. The most commonly represented industry was electronics, featuring in approximately 25% of the articles. The MSPC chart most frequently applied in the industrial sector was the traditional T2 of Harold Hotelling (Hotelling, 1947), found in 26.56% of the articles. Almost half of the combinations between the probabilistic distribution and the multivariate control graphs, i.e., 49.4%, considered that the data followed a normal distribution. Gaps and future directions for research on the topic are presented at the end.
Go to article

Authors and Affiliations

Renan Mitsuo Ueda
1
Ìcaro Romolo Sousa Agostino
2
Adriano Mendonça Souza
1

  1. Federal University of Santa Maria, Brazil
  2. Federal University of Santa Catarina, Brazil
Download PDF Download RIS Download Bibtex

Abstract

This paper presents how Q-learning algorithm can be applied as a general-purpose selfimproving controller for use in industrial automation as a substitute for conventional PI controller implemented without proper tuning. Traditional Q-learning approach is redefined to better fit the applications in practical control loops, including new definition of the goal state by the closed loop reference trajectory and discretization of state space and accessible actions (manipulating variables). Properties of Q-learning algorithm are investigated in terms of practical applicability with a special emphasis on initializing of Q-matrix based only on preliminary PI tunings to ensure bumpless switching between existing controller and replacing Q-learning algorithm. A general approach for design of Q-matrix and learning policy is suggested and the concept is systematically validated by simulation in the application to control two examples of processes exhibiting first order dynamics and oscillatory second order dynamics. Results show that online learning using interaction with controlled process is possible and it ensures significant improvement in control performance compared to arbitrarily tuned PI controller.
Go to article

Bibliography

[1] H. Boubertakh, S. Labiod, M. Tadjine and P.Y. Glorennec: Optimization of fuzzy PID controllers using Q-learning algorithm. Archives of Control Sciences, 18(4), (2008), 415–435
[2] I.Carlucho, M. De Paula, S.A. Villar and G.G.Acosta: Incremental Qlearning strategy for adaptive PID control of mobile robots. Expert Systems With Applications, 80, (2017), 183–199, DOI: 10.1016/j.eswa.2017.03.002.
[3] K. Delchev: Simulation-based design of monotonically convergent iterative learning control for nonlinear systems. Archives of Control Sciences, 22(4), (2012), 467–480.
[4] M. Jelali: An overview of control performance assessment technology and industrial applications. Control Eng. Pract., 14(5), (2006), 441–466, DOI: 10.1016/j.conengprac.2005.11.005.
[5] M. Jelali: Control Performance Management in Industrial Automation: Assessment, Diagnosis and Improvement of Control Loop Performance. Springer-Verlag London, (2013)
[6] H.-K. Lam, Q. Shi, B. Xiao, and S.-H. Tsai: Adaptive PID Controller Based on Q-learning Algorithm. CAAI Transactions on Intelligence Technology, 3(4), (2018), 235–244, DOI: 10.1049/trit.2018.1007.
[7] D. Li, L. Qian, Q. Jin, and T. Tan: Reinforcement learning control with adaptive gain for a Saccharomyces cerevisiae fermentation process. Applied Soft Computing, 11, (2011), 4488–4495, DOI: 10.1016/j.asoc.2011.08.022.
[8] M.M. Noel and B.J. Pandian: Control of a nonlinear liquid level system using a new artificial neural network based reinforcement learning approach. Applied Soft Computing, 23, (2014), 444–451, DOI: 10.1016/j.asoc.2014.06.037.
[9] T. Praczyk: Concepts of learning in assembler encoding. Archives of Control Sciences, 18(3), (2008), 323–337.
[10] M.B. Radac and R.E. Precup: Data-driven model-free slip control of antilock braking systems using reinforcement Q-learning. Neurocomputing, 275, (2017), 317–327, DOI: 10.1016/j.neucom.2017.08.036.
[11] A.K. Sadhu and A. Konar: Improving the speed of convergence of multi-agent Q-learning for cooperative task-planning by a robot-team. Robotics and Autonomous Systems, 92, (2017), 66–80, DOI: 10.1016/j.robot.2017.03.003.
[12] N. Sahebjamnia, R. Tavakkoli-Moghaddam, and N. Ghorbani: Designing a fuzzy Q-learning multi-agent quality control system for a continuous chemical production line – A case study. Computers & Industrial Engineering, 93, (2016), 215–226, DOI: 10.1016/j.cie.2016.01.004.
[13] K. Stebel: Practical aspects for the model-free learning control initialization. in Proc. of 2015 20th International Conference on Methods and Models in Automation and Robotics (MMAR), Poland, (2015), DOI: 10.1109/MMAR.2015.7283918.
[14] R.S. Sutton and A.G. Barto: Reinforcement learning: An Introduction, MIT Press, (1998)
[15] S. Syafiie, F. Tadeo, and E. Martinez: Softmax and "-greedy policies applied to process control. IFAC Proceedings, 37, (2004), 729–734, DOI: 10.1016/S1474-6670(16)31556-2.
[16] S. Syafiie, F. Tadeo, and E. Martinez: Model-free learning control of neutralization process using reinforcement learning. Engineering Applications of Artificial Intelligence, 20, (2007), 767–782, DOI: 10.1016/j.engappai.2006.10.009.
[17] S. Syafiie, F. Tadeo, and E. Martinez: Learning to control pH processes at multiple time scales: performance assessment in a laboratory plant. Chemical Product and Process Modeling, 2(1), (2007), DOI: 10.2202/1934- 2659.1024.
[18] S. Syafiie, F. Tadeo, E. Martinez, and T. Alvarez: Model-free control based on reinforcement learning for a wastewater treatment problem. Applied Soft Computing, 11, (2011), 73–82, DOI: 10.1016/j.asoc.2009.10.018.
[19] P. Van Overschee and B. De Moor: RAPID: The End of Heuristic PID Tuning. IFAC Proceedings, 33(4), (2000), 595–600, DOI: 10.1016/S1474- 6670(16)38308-8.
[20] M. Wang, G. Bian, and H. Li: A new fuzzy iterative learning control algorithm for single joint manipulator. Archives of Control Sciences, 26(3), (2016), 297–310. DOI: 10.1515/acsc-2016-0017.
[21] Ch.J.C.H. Watkins and P. Dayan: Technical Note: Q-learning. Machine Learning, 8, (1992), 279–292, DOI: 10.1023/A:1022676722315.
Go to article

Authors and Affiliations

Jakub Musial
1
Krzysztof Stebel
1
Jacek Czeczot
1

  1. Silesian University of Technology, Faculty of Automatic Control, Electronics and Computer Science, Department of Automatic Control and Robotics, 44-100 Gliwice, ul. Akademicka 16, Poland
Download PDF Download RIS Download Bibtex

Abstract

Analytical design of the PID-type controllers for linear plants based on the magnitude optimum criterion usually results in very good control quality and can be applied directly for high-order linear models with dead time, without need of any model reduction. This paper brings an analysis of properties of this tuning method in the case of the PI controller, which shows that it guarantees closed-loop stability and a large stability margin for stable linear plants without zeros, although there are limitations in the case of oscillating plants. In spite of the fact that the magnitude optimum criterion prescribes the closed-loop response only for low frequencies and the stability margin requirements are not explicitly included in the design objective, it reveals that proper open-loop behavior in the middle and high frequency ranges, decisive for the closed-loop stability and robustness, is ensured automatically for the considered class of linear systems if all damping ratios corresponding to poles of the plant transfer function without the dead-time term are sufficiently high.
Go to article

Authors and Affiliations

Jan Cvejn
1

  1. University of Pardubice, Faculty of Electrical Engineering and Informatics, Studentska 95, 532 10 Pardubice, Czech Republic
Download PDF Download RIS Download Bibtex

Abstract

The purpose of this paper was to develop a methodology for diagnosing the causes of die-casting defects based on advanced modelling, to correctly diagnose and identify process parameters that have a significant impact on product defect generation, optimize the process parameters and rise the products’ quality, thereby improving the manufacturing process efficiency. The industrial data used for modelling came from foundry being a leading manufacturer of the high-pressure die-casting production process of aluminum cylinder blocks for the world's leading automotive brands. The paper presents some aspects related to data analytics in the era of Industry 4.0. and Smart Factory concepts. The methodology includes computation tools for advanced data analysis and modelling, such as ANOVA (analysis of variance), ANN (artificial neural networks) both applied on the Statistica platform, then gradient and evolutionary optimization methods applied in MS Excel program’s Solver add-in. The main features of the presented methodology are explained and presented in tables and illustrated with appropriate graphs. All opportunities and risks of implementing data-driven modelling systems in high-pressure die-casting processes have been considered.
Go to article

Bibliography

[1] Paturi, R.U.M., Cheruki S. (2020). Application, and performance of machine learning techniques in manufacturing sector from the past two decades: A review. Materials Today: Proceedings. 38(5), 2392-2401. DOI: https://doi.org/10.1016/j.matpr.2020.07.209
[2] Campbell, J. (2003). Castings, the new metallurgy of cast materials, second edition. Elsevier Science Ltd., ISBN: 9780750647908, 307-312.
[3] Kochański, A.W. & Perzyk, M. (2002). Identification of causes of porosity defects in steel castings with the use of artificial neural networks. Archives of Foundry. 2(5), 87-92. ISSN 1642-5308.
[4] Falęcki, Z. (1997). Analysis of casting defects. Kraków: AGH Publishers.
[5] Kim, J., Kim, J., Lee, J. (2020). Die-Casting defect prediction and diagnosis system using process condition data. Procedia Manufacturing. 51, 359-364. DOI: 10.1016/j.promfg.2020.10.051.
[6] Lewis, M. (2018). Seeing through the Cloud of Industry 4.0. In 73rd WFC, 23-27, (pp. 519-520). Krakow, Poland: Polish Foundrymen’s Association.
[7] Perzyk, M., Dybowski, B. & Kozłowski, J. (2019). Introducing advanced data analytics in perspective of industry 4.0. in die casting foundry. Archives of Foundry Engineering. 19(1), 53-57.
[8] Perzyk, M., Kozłowski, J. & Wisłocki, M., (2013). Advanced methods of foundry processes control. Archives of Metallurgy and Materials. 58(3), 899-902. DOI: 10.2478/amm-2013-0096
[9] Makhlouf, M.M., Apelian, D. & Wang, L. (1998). Microstructures and properties of aluminum die casting alloys. North American Die Casting. https://doi.org/10.2172/751030
[10] Tariq, S., Tariq, A., Masud, M. & Rehman, Z. (2021). Minimizing the casting defects in high pressure die casting using taguchi analysis. Scientia Iranica. DOI: 10.24200/sci.2021.56545.4779.
[11] Fracchia, E., Lombardo, S., & Rosso, M. (2018). Case study of a functionally graded aluminum part. Applied Sciences. 8(7), 1113.
[12] Dargusch, M.S., Dour, G., Schauer, N., Dinnis, C.M. & Savage, G. (2006). The influence of pressure during solidification of high pressure die cast aluminium telecommunications components. Journal of Materials Processing Technology. 180(1-3), 37-43.
[13] Bonollo, F., Gramegna, N., Timelli, G. High pressure die-casting: contradictions and challenges. JOM: the journal of the Minerals, Metals & Materials Society. 67(5), 901-908. DOI: 10.1007/s11837-015-1333-8.
[14] Adamane, A.R., Arnberg, L., Fiorese, E., Timelli, G., Bonollo, F. (2015). Influence of injection parameters on the porosity and tensile properties of high-pressure die cast Al-Si alloys: A Review. International Journal of Meterials. 9(1), 43-53.
[15] Gramegna, N. & Bonollo, F. (2016). HPDC foundry competitiveness based on smart Control and Cognitive system in Al-alloy products. La Metallurgia Italiana. 6, 21-24.
[16] Łuszczak, M. & Dańko, R. (2013). State the issues in the casting of large structural castings in aluminium alloys. Archives of Foundry Engineering. 13(3), 113-116. ISSN (1897-3310).
[17] Davis, J.R. (1990). ASM handbook. ASM, Metals Park, OH. 123-151, 166-16.
[18] Perzyk, M., Biernacki, R. & Kozłowski, J. (2008). Data mining in manufacturing: significance analysis of process parameters. Journal of Engineering Manufacture. 222(11), 1503-1516. DOI: 10.1243/09544054JEM1182.
[19] Koronacki, J., Mielniczuk J. Statistics for students of technical and natural sciences. WNT (209-210, 458). (in Polish).
[20] Okuniewska, A., Methods review of advanced data analysis tools, in process control and diagnostics. Piech K. (red.) Issues Actually Addressed by Young Scientists, 17, 2020, Krakow, Poland, Creativetime, 328 p., ISBN 978-83-63058-97-5
[21] Lawrence, S., Giles, C.L., Tsoi, A.C. (1996). What size neural network gives optimal generalization? Convergence Properties of Backpropagation. Technical Report UMIACS-TR-96-22 and CS-TR-3617. Institute for Advanced Computer Studies, University of Maryland. College Park, MD 20742.
[22] Tadeusiewicz, R. (2005). First electronic brain model.
[23] https://natemat.pl/blogi/ryszardtadeusiewicz/129195,pierwszy-dzialajacy-techniczny-model-mozgu

Go to article

Authors and Affiliations

A. Okuniewska
1
M.A. Perzyk
1
J. Kozłowski
1

  1. Institute of Manufacturing Technologies, Warsaw University of Technology, Narbutta 85, 02-524 Warsaw, Poland
Download PDF Download RIS Download Bibtex

Abstract

The manufacturing and characterization of polymer nanocomposites is an active research trend nowadays. Nonetheless, statistical studies of polymer nanocomposites are not an easy task since they require several factors to consider, such as: large amount of samples manufactured from a standardized procedure and specialized equipment to address characterization tests in a repeatable fashion. In this manuscript, the experimental characterization of sensitivity, hysteresis error and drift error was carried out at multiple input voltages (����) for the following commercial brands of FSRs ( force sensing resistors): Interlink FSR402 and Peratech SP200-10 sensors. The quotient between the mean and the standard deviation was used to determine dispersion in the aforementioned metrics. It was found that a low mean value in an error metric is typically accompanied by a comparatively larger dispersion, and similarly, a large mean value for a given metric resulted in lower dispersion; this observation was held for both sensor brands under the entire range of input voltages. In regard to sensitivity, both sensors showed similar dispersion in sensitivity for the whole range of input voltages. Sensors’ characterization was carried out in a tailored test bench capable of handling up to 16 sensors simultaneously; this let us speed up the characterization process.
Go to article

Authors and Affiliations

Carlos Andrés Palacio Gómez
1
Leonel Paredes-Madrid
2
Andrés Orlando Garzon
2

  1. GIFAM Group, Universidad Antonio Nariño, Cra 7 No. 21-84, 150001 Tunja, Boyacá, Colombia
  2. Universidad Católica de Colombia, Faculty of Engineering, Carrera 13 # 47-30, Bogota, Colombia
Download PDF Download RIS Download Bibtex

Abstract

The paper presents a solution to the problem of synthesis of control with respect to the sliding interval length for the optimization of a class of discrete linear multidimensional objects with a quadratic performance criterion. The equation of motion of a closed multidimensional discrete system in the general non-stationary case is derived based on the length of the optimization interval and their main properties. The closed-loop is fitted with a signal representing the predicted values averaged over the whole sliding interval of optimization with a certain weight. A problem with a sliding optimization interval may not require a real-time solution by means of a sequence of solutions on compressed intervals. Therefore, the study of control systems with optimization on a sliding interval is of undoubted interest for a number of practically important control problems.
Go to article

Authors and Affiliations

Zhazira Julayeva
1
Waldemar Wójcik
2
Gulzhan Kashaganova
3
Kulzhan Togzhanova
4
Saken Mambetov
4

  1. Academy of Logistics and Transport, Almaty Technological University, Almaty, Kazakhstan
  2. Lublin University of Technology, Lublin, Poland
  3. Turan University and Satbayev University, Almaty, Kazakhstan
  4. Almaty Technological University, Almaty, Kazakhstan
Download PDF Download RIS Download Bibtex

Abstract

Currently, we live in a culture of being overly busy, but this does not translate into efficiency, speed of implementation of the actions taken. Enterprises are constantly looking for methods and tools to make them more efficient. The most popular method of production management is Lean Manufacturing, less known is Theory of Constraints. This work is a continuation of the research on the comparison of these methods with apply a computer simulation, which the analyzed production process in the selected enterprise, after 24 hours and week. An attempt was made to simplify the comparison of the methods based on the obtained simulation in terms of costs. In analyzed case, more advantageous solution is to use the DBR method. To produce various orders that do not require 100% production on the bottleneck position, the use of Kanban is a frequent practice as it provides greater flexibility in order execution.
Go to article

Authors and Affiliations

Klaudia Tomaszewska
1

  1. Faculty of Management Engineering, Bialystok University of Technology, Poland
Download PDF Download RIS Download Bibtex

Abstract

Modern construction standards, both from the ACI, EN, ISO, as well as EC group, introduced numerous statistical procedures for the interpretation of concrete compressive strength results obtained on an ongoing basis (in the course of structure implementation), the values of which are subject to various impacts, e.g., arising from climatic conditions, manufacturing variability and component property variability, which are also described by specific random variables. Such an approach is a consequence of introducing the method of limit states in the calculations of building structures, which takes into account a set of various factors influencing structural safety. The term “concrete family” was also introduced, however, the principle of distributing the result or, even more so, the statistically significant size of results within a family was not specified. Deficiencies in the procedures were partially supplemented by the authors of the article, who published papers in the field of distributing results of strength test time series using the Pearson, ��-Student, and Mann–Whitney U tests. However, the publications of the authors define neither the size of obtained subset and their distribution nor the probability of their occurrence. This study fills this gap by showing the size of a statistically determined concrete family, with a defined distribution of the probability of its isolation.
Go to article

Bibliography

[1] A. Sarja, “Durability design of cocnrete structures – Committee report 130-CSL”, Materials and Structures, 2017, vol. 33, pp. 14–20, DOI: 10.1007/BF02481691.
[2] Concrete according to standard PN EN 206-1 – commentary – collective work supervised by prof. Lech Czarnecki. Kraków: Polski Cement, 2004.
[3] I. Skrzypczak,W.Kokoszka, J. Zieba, A. Lesniak, D. Bajno, Ł. Bednarz, “AProposal of a Method for Ready- Mixed Concrete Quality Assessment Based on Statistical-Fuzzy Approach”, Materials, 2020, vol. 13, no. 24, DOI: 10.3390/ma13245674.
[4] I. Skrzypczak, L. Buda-Ozóg, J. Zieba, “Dual CUSUM chart for the quality control of concrete family”, Cement Wapno Beton, CWB, 2019, vol. 24, no. 4, pp. 276–285, DOI: 10.32047/CWB.2019.24.4.3.
[5] I. Skrzypczak, L. Buda-Ozóg, T. Pytlowany, “Fuzzy method of conformity control for compressive strength of concrete on the basis of computational numerical analysis”, Meccanica, 2016, vol. 51, pp. 383–389, DOI: 10.1007/s11012-015-0291-0.
[6] J. Jasiczak, “Probabilistic Criteria for the Control of Compressive Strength Stabiilization in Concrete”, Foundations of Civil and Environmental Engineering, 2011, no. 14, pp. 47–61.
[7] J. Jasiczak, M. Kanoniczak, Ł. Smaga, “Standardized concept of a concrete family on the example of continuous Spiroll board production”, Budownictwo i Architektura, 2014, vol. 13, no. 2, pp. 99–108.
[8] J. Jasiczak, M. Kanoniczak, Ł. Smaga, “Statistical division of compressive strength results on the aspect of concrete family concept”, Computers and Concrete, 2014, vol. 14, no. 2, pp. 145–161.
[9] J. Jasiczak, M. Kanoniczak, L. Smaga, “Stochastic identity of test result series of the compressive strength of concrete in industrial production conditions”, Archives of Civil and Mechanical Engineering, 2015, vol. 15, pp. 584–592.
[10] J. Jasiczak, M. Kanoniczak, Ł. Smaga, “Division of Series of Concrete Compressive Strength Results into Concrete Families in Terms of Seasons within Annual Work Period”, Journal of Computer Engineering& Information Technology, 2017, vol. 6, no. 3, pp. 1–9, DOI: 10.4172/2324-9307.1000198.
[11] J. Jasiczak, M. Kanoniczak, “Justified adoption of normative values ������ and ������ in the estimation of concrete classification for small samples”, Journal of Civil Engineering, Environment and Architecture, JCEEA, 2017, vol. XXXIV, no. 64 (3/I/17), pp. 203–212, DOI: 10.7862/rb.2017.115.
[12] J. Jasiczak, “The concept of ’over-strength of concrete’ in the tender procedure for concrete objects of communication infrastructure”, BTA, 2017, no. 1, pp. 64–68 (in Polish).
[13] L. Taerwe, “Basic aspect of quality control of concrete”, in “Utilizing Redy Mix Concrete and Mortar”, Proceedings of the International Conference. UK, Scotland, 1999, pp. 221–235.
[14] N.K. Nagwani, “Estimating the concrete compressive strength using hard clustering and fuzzy clustering based regression techniques”, The Scientific World Journal, 2014, vol. 2014, DOI: 10.1155/2014/381549.
[15] R. Caspeele, L. Taerwe, “Conformity control of concrete based on the ’concrete family’ concept”, in Proceedings of the 5th International Probabilistic Control, 28–29 Nov.2007. Ghent, 2007, pp. 241-252.
[16] R Core Team: A language and environment for statistical computing.RFoundation for Statistical Computing, Vienna, Austria, 2015. [Online]. Available: http://www.R-project.org/.
[17] S.Wolinski, “Evaluating the quality of concrete using standardized methods and according to fuzzy logic”, in “Dni Betonu” Conference, Kraków: Polski Cement, 2006, pp. 1121–1131 (in Polish).
[18] T. Górecki, Basics of statistics with examples in R. Legionowo: BTC, 2011.
[19] Z. Kohutek, “Concrete family – concept genesis, terminology, criteria and general creation principles”, Przeglad Budowlany, 2010, no. 10, pp. 26–31 (in Polish).
[20] EN 1992:2008 Eurocode 2: Design of concrete structures.
[21] ISO 2394:2000 General principles on reliability for structures.
[22] PN–EN 206–1: 2003 Concrete. Part 1: Requirements, properties, production and conformity.
[23] PN-EN 206¸A1:2016-12. Concrete. English version.
Go to article

Authors and Affiliations

Józef Jasiczak
1
ORCID: ORCID
Marcin Kanoniczak
1
ORCID: ORCID
Łukasz Smaga
2
ORCID: ORCID

  1. Poznan University of Technology, Faculty of Civil and Transport Engineering, Piotrowo 5, 60-965 Poznan, Poland
  2. Adam Mickiewicz University, Faculty of Mathematics and Computer Science, 61-614 Poznan, Poland

This page uses 'cookies'. Learn more