Mathematical Physics And Matrix Representations: The Multiple Applications Of Stochastic, Circulant And Bell Matrices
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A01=Ruben Aldrovandi
Author_Ruben Aldrovandi
Bell Matrices
Category=PBC
Category=PHU
Chemical Reactions
Circulant Matrices
Discrete Diffusion
Discrete Quantum Mechanics
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Evolving Systems
Genetics
Glass Transition
Ideal Gases
Ising Model
Markov Chains
Prey and Predator Chains
Quantum Sympletic Structure
Real Gases
Stochastic Matrices
Product details
- ISBN 9789819813889
- Publication Date: 03 Sep 2025
- Publisher: World Scientific Publishing Co Pte Ltd
- Publication City/Country: SG
- Product Form: Hardback
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This book expounds three kinds of matrices that are of physical interest, centering on physical examples. Stochastic matrices describe dynamical systems of many different types, involving (or not) phenomena like transience, dissipation, ergodicity, nonequilibrium and hypersensitivity to initial conditions. The main characteristic is growth by agglomeration, as in glass formation. Circulants are the building blocks of elementary Fourier analysis and provide a natural gateway quantum mechanics, noncommutative geometry and random walks, including some phenomenology like diffusion-advection equation and prey-predator chains.We also present two applications: chemical reaction and genetics. The last subject may seem specially out of place in "Mathematical Physics". Our excuse is that Mendelism and blood types are here presented by using just the same methods of the other chapters. Bell polynomials offer closed expressions for many formulas concerning Lie algebra invariants, differential geometry and real gases, and their matrices are instrumental in the study of chaotic mappings.
