Multidimensional Analysis and Discrete Models
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A01=Aleksei A. Dezin
Age Group_Uncategorized
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algebraic topology
Author_Aleksei A. Dezin
automatic-update
boundary value problems
Category1=Non-Fiction
Category=PBW
Cauchy Problem
Characteristic Polynomial
Classical Hamilton Jacobi Equation
Complex Hilbert Space
Continual Case
Continual Objects
COP=United Kingdom
Delivery_Pre-order
Dirichlet Problem
discrete mathematical physics applications
eq_isMigrated=2
eq_nobargain
Exact Homological Sequence
finite difference methods
Finite Dimensional Hilbert Space
Finite Dimensional Linear Space
Finite Dimensional Model
Fock Space
Free Abelian Group
functional analysis
Hermitian Operator
hilbert
Hilbert Space
Inverse Cauchy Problem
Irene Aleksanova
Jet Bundles
Language_English
Leibniz Formula
Newton Leibniz Formula
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Pointwise Multiplication
Price_€100 and above
PS=Active
quantum mechanics models
Riemannian geometry
Single Mass Point
softlaunch
space
Uniquely Solvable
Vice Versa
Product details
- ISBN 9781315895765
- Weight: 630g
- Dimensions: 156 x 234mm
- Publication Date: 29 Nov 2017
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
- Language: English
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Multidimensional Analysis and Discrete Models, a thorough and detailed reference, covers the main structures of multidimensional analysis and the intrinsically defined discrete models in applied mathematics, mathematical physics, and related fields. The material is presented in a clear and straightforward manner, with background information provided to define finite models and to clarify the concepts of multidimensional analysis. The book covers special difference models of the mathematical physics equations, models of boundary value problems, and objects of quantum mechanics. Considerable attention is also given to differential operators on Riemannian manifolds and the interpretation of classical vector analysis.
The primary focus of Multidimensional Analysis and Discrete Models is on the description of regular methods of constructing intrinsically defined discrete models for special classes of continual objects, but emphasis is also given to the interaction of ideas and methods that exist throughout the field of mathematics. For example, the connections between theories derived from classical and functional analysis, Riemannian geometry, and algebraic topology are illustrated, and are discussed in terms of their relevance to computing solutions.
