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Mathematical topics on modelling com...
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Tenreiro Machado, J. A.
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Mathematical topics on modelling complex systems = in memory of Professor Valentin Afraimovich /
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
Mathematical topics on modelling complex systems/ edited by J. A. Tenreiro Machado, Dimitri Volchenkov.
其他題名:
in memory of Professor Valentin Afraimovich /
其他作者:
Tenreiro Machado, J. A.
出版者:
Singapore :Springer Nature Singapore : : 2022.,
面頁冊數:
x, 184 p. :ill., digital ;24 cm.
內容註:
Chapter 01: Applications of the fundamentals of Bézier curves -- Chapter 02: On complex periodic evolutions of a periodically diffused Brussellator -- Chapter 03: Analysis of Intermittent and Quasi-periodic Transitions to Chaos in Vibro-impact System with Continuous Wavelet Transform -- Chapter 04: Complex Dynamics of Solitons in Rotating Fluids -- Chapter 05: A Climate-Economy Model with Endogenous Carbon Intensity -- Chapter 06: A Regulated Market Under Sanctions. On Tail Dependence Between Oil, Gold, and Tehran Stock Exchange Index -- Chapter 07: Dynamics of Water-Constrained Economies Affected by Climate Change: Nonlinear and Stochastic Effects -- Chapter 08: An efficient operational matrix technique for variable-order fractional optimal control problems -- Chapter 09: Solving nonlinear variable-order time fractional convection-diffusion equation with generalized polynomials -- Chapter 10: Inverse problems for some systems of parabolic equations -- Chapter 11: Solvability In The Sense Of Sequences For Some Non Fredholm Operators With The Bi-Laplacian.
Contained By:
Springer Nature eBook
標題:
Nonlinear systems - Mathematical models. -
電子資源:
https://doi.org/10.1007/978-981-16-4169-5
ISBN:
9789811641695
Mathematical topics on modelling complex systems = in memory of Professor Valentin Afraimovich /
Mathematical topics on modelling complex systems
in memory of Professor Valentin Afraimovich /[electronic resource] :edited by J. A. Tenreiro Machado, Dimitri Volchenkov. - Singapore :Springer Nature Singapore :2022. - x, 184 p. :ill., digital ;24 cm. - Nonlinear physical science,1867-8459. - Nonlinear physical science..
Chapter 01: Applications of the fundamentals of Bézier curves -- Chapter 02: On complex periodic evolutions of a periodically diffused Brussellator -- Chapter 03: Analysis of Intermittent and Quasi-periodic Transitions to Chaos in Vibro-impact System with Continuous Wavelet Transform -- Chapter 04: Complex Dynamics of Solitons in Rotating Fluids -- Chapter 05: A Climate-Economy Model with Endogenous Carbon Intensity -- Chapter 06: A Regulated Market Under Sanctions. On Tail Dependence Between Oil, Gold, and Tehran Stock Exchange Index -- Chapter 07: Dynamics of Water-Constrained Economies Affected by Climate Change: Nonlinear and Stochastic Effects -- Chapter 08: An efficient operational matrix technique for variable-order fractional optimal control problems -- Chapter 09: Solving nonlinear variable-order time fractional convection-diffusion equation with generalized polynomials -- Chapter 10: Inverse problems for some systems of parabolic equations -- Chapter 11: Solvability In The Sense Of Sequences For Some Non Fredholm Operators With The Bi-Laplacian.
This book explores recent developments in theoretical research and mathematical modelling of real-world complex systems, organized in four parts. The first part of the book is devoted to the mathematical tools for the design and analysis in engineering and social science study cases. We discuss the periodic evolutions in nonlinear chemical processes, vibro-compact systems and their behaviour, different types of metal-semiconductor self-assembled samples, made of silver nanowires and zinc oxide nanorods. The second part of the book is devoted to mathematical description and modelling of the critical events, climate change and robust emergency scales. In three chapters, we consider a climate-economy model with endogenous carbon intensity and the behaviour of Tehran Stock Exchange market under international sanctions. The third part of the book is devoted to fractional dynamic and fractional control problems. We discuss the novel operational matrix technique for variable-order fractional optimal control problems, the nonlinear variable-order time fractional convection-diffusion equation with generalized polynomials The fourth part of the book concerns solvability and inverse problems in differential and integro-differential equations. The book facilitates a better understanding of the mechanisms and phenomena in nonlinear dynamics and develops the corresponding mathematical theory to apply nonlinear design to practical engineering. It can be read by mathematicians, physicists, complex systems scientists, IT specialists, civil engineers, data scientists and urban planners.
ISBN: 9789811641695
Standard No.: 10.1007/978-981-16-4169-5doiSubjects--Topical Terms:
1066653
Nonlinear systems
--Mathematical models.
LC Class. No.: QA427 / .M37 2022
Dewey Class. No.: 003.75015118
Mathematical topics on modelling complex systems = in memory of Professor Valentin Afraimovich /
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Chapter 01: Applications of the fundamentals of Bézier curves -- Chapter 02: On complex periodic evolutions of a periodically diffused Brussellator -- Chapter 03: Analysis of Intermittent and Quasi-periodic Transitions to Chaos in Vibro-impact System with Continuous Wavelet Transform -- Chapter 04: Complex Dynamics of Solitons in Rotating Fluids -- Chapter 05: A Climate-Economy Model with Endogenous Carbon Intensity -- Chapter 06: A Regulated Market Under Sanctions. On Tail Dependence Between Oil, Gold, and Tehran Stock Exchange Index -- Chapter 07: Dynamics of Water-Constrained Economies Affected by Climate Change: Nonlinear and Stochastic Effects -- Chapter 08: An efficient operational matrix technique for variable-order fractional optimal control problems -- Chapter 09: Solving nonlinear variable-order time fractional convection-diffusion equation with generalized polynomials -- Chapter 10: Inverse problems for some systems of parabolic equations -- Chapter 11: Solvability In The Sense Of Sequences For Some Non Fredholm Operators With The Bi-Laplacian.
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