Contents & References of Improvement of different methods of predicting the vapor pressure of different materials
List:
Chapter One: Introduction to the principles of research. 1
1-1-Introduction. 2
1-2-Definition of vapor pressure 2
1-3-Effective factors of vapor avalanche 3
1-3-1-Liquid nature. 3
1-3-2-liquid temperature. 3
1-4- statement of the problem. 3
1-5- Justification of the necessity of conducting research. 4
1-6-Research objectives. 4
1-7-Steps of conducting research. 4
1-8- Research structure. 5
Chapter Two: Literature and research background. 7
2-1-Introduction. 8
2-2-Mathematical relations of estimation and prediction of vapor pressure of different materials. 9
2-2-1- Clausius-Clapyron equation. 9
2-2-2- Antoine's equation. 10
2-2-2-1-Limitations of Antoine's equation. 10
2-2-3- developed Antoine's equation. 10
2-2-4-Wagner's equation. 11
2-2-4-1-Limitations of Wagner's equation. 12
2-2-5-Relation of Riddle's corresponding states. 12
2-2-6-Lee-Kessler equation. 14
2-2-6-1-Limitations of the Lee-Kessler relationship. 15
2-2-7-Ambrose-Patel vapor pressure equation. 15
2-2-7-1-Notes on the Ambrose-Patel equation. 16
2-2-8-Ambrose-Walton method of corresponding states. 16
2-3-The importance of new methods of predicting and estimating material properties. 17
2-4-The background of the neural network method in estimating thermodynamic properties. 18
2-5-prediction of vapor pressure of materials using artificial neural network. 19
The third chapter: research method. 21
3-1-Introduction. 22
3-2-The history of artificial neural networks. 22
3-3-Characteristics of artificial neural networks. 24
3-3-1- Ability to teach. 24
3-3-2- Generalization ability. 24
3-3-3- Distributed (parallel) processing 24
3-3-4-Fault tolerance 25
3-4-Structure of artificial neural networks. 25
3-4-1-Neron model with one input. 25
3-4-2- Neuron model with a vector as input. 26
3-4-3-The structure of a layer of neural networks. 27
3-4-4-multilayer networks. 27
3-4-5-transfer functions. 28
3-4-5-1-limited hard transfer function. 29
3-4-5-2-linear transfer function. 29
3-4-5-3-sigmoid logarithmic transfer function. 30
3-4-5-4-base radius transfer function 30
3-4-5-5-symmetric linear threshold transfer function. 31
3-4-5-6-tangent-sigmoid transfer function. 31
3-5-Neural network training methods. 32
3-6-Learning rules of neural networks. 32
3-6-1-rules of supervised learning 32
3-6-2-rules of unsupervised learning. 33
3-7- Perceptron neural networks. 33
3-7-1-Perceptron network limitations. 34
3-8-Feedback neural networks 35
3-9-Error backpropagation algorithm 36
3-10-Training of backpropagation networks 37
3-11-Network overfitting. 37
3-12-Improving the generality of the network. 38
3-13-basic parameters for designing a neural network. 39
3-13-1-Choosing the most appropriate input information to the network. 39
3-13-2-how to enter data 39
3-13-3-data division 39
3-13-4-choosing the most appropriate number of hidden layer neurons. 40
3-12-Evaluation criteria of model efficiency. 40
3-12-Software used in this research. 41
Chapter 4: calculations and research findings. 42
4-1-Introduction. 43
4-2- Designing artificial neural network for aromatic hydrocarbons. 43
4-3- Artificial neural network design for alkanes and alkenes 52
4-4- Artificial neural network design for alcohols.
4-5- Artificial neural network design for alkylcyclohexanes 68
Chapter five: Conclusion and suggestions 77
5-1-Conclusion. 78
2-5-Suggestions for future research. 79
References. 80
Source:
[1] Ch. E. Mortimer, Chemistry, First edition, Wadsworth, United States, 1983.
[2] E.D. Rogdakis, P.A. Lolos, Simple generalized vapor pressure- and boiling point correlation for refrigerants, International Journal of Refrigeration, vol. 29, 2006, pp. 632–644.
[3] H. An, W. Yang, A new generalized correlation for accurate vapor pressure prediction, Chemical Physics Letters, vol. 543, 2012, pp. 188–192. [4] L.A. Forero, J.A. Velasquez, Wagner liquid-vapor pressure equation constants from a simple methodology, TheVelasquez, Wagner liquid–vapor pressure equation constants from a simple methodology, The Journal of Chemical Thermodynamics, vol. 43, 2011, pp. 1235–1251.
[5] K. K. Park, A differential equation for vapor pressure as a function of temperature, Fluid Phase Equilibria, vol. 290, 2010, pp. 158-165.
[6] D. Richon, S. Laugier, Use of artificial neural networks for calculating derived thermodynamic quantities from volumetric property data, Fluid phase equilibria, vol. 210, 2003, pp. 247-255. [7] M.G. Schaap, W. Bouten, Modeling water retention curves of sandy soils using neural networks, Water Resources Research, vol. 32, 1996, pp. 3033-3040.
[8] D.L. Civco, Y. Wanug, Classification of multispectral, multitemporal, multisource, spatial data using artificial neural networks, Congress on Surveying and Mapping, USA, 1994.
[9] J.A. Benediktsson, P.H. Swain, O.K. Erosy, Neural network approaches versus statistical methods in classification of multisource remote sensing data, IEEE Transaction on
Geosciences and Remote Sensing, vol. 28, 1990, pp. 540-551.
[10] M. Edalat, R.B. Bozarjomehri, a new vapor pressure equation, journal of engineering, Islamic republic of Iran, vol. 3, 1990, pp. 98-103.
[11] E. M. Suuberg; V. Oja, Vapor pressure and heats of vaporization of primary coal tars, US Department of Energy (US), United States, 1997, PP.17-19.
[12] B.E. Poling, J.M. Prausnitz, J.P. O'Connell, The Properties of Gases and Liquids, fifth ed., McGraw-Hill, New York, 2001.
[13] T. Boublik, V. Fried, E. Hala, The Vapor Pressures of Pure Substances. Selected values ??of the temperature dependence of the vapor pressures of some pure substances in the normal and low pressure region, 2nd Edition, Elsevier, Amsterdam, 1984. [14] R. M. Stephenson, S. Malanowski, D. Ambrose, Handbook of the thermodynamics of organic compounds, Elsevier, New York, 1987. [15] C.L. Yaws, The Yaws handbook of vapor pressure: Antoine coefficients, Gulf, Houston, 2007.
[16] W. Wagner, New vapor pressure measurements for argon and nitrogen and a new method for establishing rational vapor pressure equations, Cryogenics, vol. 13, 1973, pp. 470–482.
[17] L.A. Forero, J.A. Velasquez, Wagner liquid–vapor pressure equation constants from a simple methodology, The Journal of Chemical Thermodynamics, vol. 43, 2011, pp. 1235–1251.
[18] K. Ruzicka, V. Majer, Simple and controlled extrapolation of vapor pressures towards the triple point. AIChE Journal, vol. 42, 1996, pp. 1740-1723.
[19] B.I. Lee, M.G. Kesler, A Generalized Thermodynamic Correlation Based on Three-Parameter Corresponding States, AIChE Journal, vol. 21, 1975, pp. 510-527.
[20] W. Guo dong, J. H. Lienhard, Corresponding States Correlation of Saturated and Metastable Properties, The Canadian Journal of Chemical Engineering, vol. 64, 1986, PP.158-161.
[21] D. Ambrose, N. C. Patel, The correlation and estimation of vapor pressures IV. Extrapolation of vapor pressures and estimation of critical pressures by the principle of corresponding states using two reference fluids with non-spherical molecules, The Journal of Chemical Thermodynamics, Vol. 16, 1984, pp. 459-468. [22] D. Ambrose, and J. Walton, Vapor pressures up to their critical temperatures of normal alkanes and 1-alkanols, Pure and Applied Chemistry, vol 61, 1989, pp.1395-1403.
[23] A. Sozen, M. Ozalp, E. Arcaklioglu, Calculation for the thermodynamic properties of an alternative refrigerant (R508b) using artificial neural network, Applied Thermal Engineering, vol. 27, 2007, pp. 551–559.
[24] A. Sencan, S.A. Kalogirou, A new approach using artificial neural networks for determination of the thermodynamic properties of fluid couples, Energy Conversion and Management, vol. 46, 2005, pp. 2405–2418.
[25] J. Taskinen, J.