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Texts in applied mathematics

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Texts in applied mathematics

Material type
図書
Author
-
Publisher
Springer-Verlag
Publication date
c1988-
Material Format
Paper
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Notes on use

Note (General):

Editors: F. John, J.E. Marsden, L. Sirovich, M. Golubitsky, W. Jäger

Related materials as well as pre- and post-revision versions

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Paper

Material Type
図書
Publication, Distribution, etc.
Publication Date
c1988-
Publication Date (W3CDTF)
1988
Alternative Title
TAM
Place of Publication (Country Code)
us
Target Audience
一般
Note (General)
Editors: F. John, J.E. Marsden, L. Sirovich, M. Golubitsky, W. Jäger
Related Material
Computational electromagnetics
The mathematical theory of finite element methods
Conservation laws and elliptic equations
Numerical mathematics
The Mathematical theory of finite element methods
Differential equations and dynamical systems
Introduction to partial differential equations : a computational approach
Numerical methods in matrix computations
Numerical approximation of partial differential equations
Differential equations and dynamical systems
Calculus of variations : an introduction to the one-dimensional theory with examples and exercises
Introductory functional analysis : with applications to boundary-value problems and finite elements
Nodal discontinuous galerkin methods : algorithms, analysis, and applications
Hypergeometric functions and their applications
Data assimilation : a mathematical introduction
Differential equations and dynamical systems
Multiscale methods : averaging and homogenization
Introduction to applied nonlinear dynamical systems and chaos
A mathematical introduction to fluid mechanics
Introduction to optimization
Introduction to perturbation methods
Numerical methods for wave equations in geophysical fluid dynamics
Waves and compressible flow
Quantitative methods for investigating infectious disease outbreaks
Introduction to mechanics and symmetry : a basic exposition of classical mechanical systems
Introduction to the foundations of applied mathematics
Introduction to mathematical systems theory : a behavioral approach
Geometric methods and applications : for computer science and engineering
Introduction to mechanics and symmetry : a basic exposition of classical mechanical systems
Markov chains : Gibbs fields, Monte Carlo simulation, and queues
Modelling, state space analysis, stability and robustness
Numerical methods for elliptic and parabolic partial differential equations
An introduction to partial differential equations
Mathematical models in population biology and epidemiology
Ordinary differential equations
Partial differential equations : analytical solution techniques
Introduction to uncertainty quantification
Understanding nonlinear dynamics
Waves and compressible flow
Theoretical numerical analysis : a functional analysis framework
Geometric methods and applications : for computer science and engineering
Partial differential equations with numerical methods
Introduction to numerical analysis
Introduction to numerical analysis
Numerical analysis in modern scientific computing : an introduction
Introduction to applied mathematics
The mathematical theory of finite element methods
Geometric control of mechanical systems : modeling, analysis, and design for simple mechanical control systems
Numerical methods for fluid dynamics : with applications to geophysics
Topology, geometry, and gauge fields : foundations
A Course on integral equations
Introduction to mechanics and symmetry : a basic exposition of classical mechanical systems
Introduction to mechanics and symmetry : a basic exposition of classical mechanical systems
Differential equations and their applications : an introduction to applied mathematics
An introduction to infinite dimensional linear systems theory
Differential equations and dynamical systems
Theoretical numerical analysis : a functional analysis framework
An introduction to delay differential equations with applications to the life sciences
Introduction to perturbation methods
Modeling and simulation in medicine and the life sciences
Markov chains : Gibbs fields, Monte Carlo simulation and queues
Neurodynamics : an applied mathematics perspective
Dynamics and bifurcations
Stochastic processes and applications : diffusion processes, the Fokker-Planck and Langevin equations
Introduction to partial differential equations : a computational approach
Differential equations and dynamical systems
An introduction to modeling neuronal dynamics
Concurrent scientific computing
Mathematics in medicine and the life sciences
Approximation theory and algorithms for data analysis
Partial differential equations : basic theory
Introduction to applied nonlinear dynamical systems and chaos
An introduction to partial differential equations
Numerical linear algebra
Mathematical control theory : deterministic finite dimensional systems
Geometric control of mechanical systems : modeling, analysis, and design for simple mechanical control systems
Ordinary differential equations : basics and beyond
Introduction to numerical methods in differential equations
Scientific computing with ordinary differential equations
Topology, geometry, and gauge fields : foundations
Introduction to the foundations of applied mathematics
Stochastic tools in mathematics and science
Introduction to mechanics and symmetry : a basic exposition of classical mechanical systems
Mathematics in medicine and the life sciences
A course in robust control theory : a convex approach
Higher-Dimensional systems
A course in robust control theory : a convex approach
Introduction to applied nonlinear dynamical systems and chaos
Differential equations and dynamical systems
Methods and applications of singular perturbations : boundary layers and multiple timescale dynamics
Ordinary differential equations with applications
Finite difference methods
Waves and compressible flow
Growth and diffusion phenomena : mathematical frameworks and applications
An introduction to mathematical epidemiology
Integral transforms and their applications
Partial differential equations with numerical methods
Analytical and computational methods of advanced engineering mathematics
A mathematical introduction to fluid mechanics
Dynamics and bifurcations
Introduction to numerical analysis
Introduction to the theory of stability
Ordinary differential equations with applications
Fourier analysis and applications : filtering, numerical computation, wavelets
Mathematical models in population biology and epidemiology
Introduction to numerical analysis
Computational electromagnetics
Numerical mathematics
Mathematical control theory : deterministic finite dimensional systems
Markov chains : Gibbs fields, Monte Carlo simulation and queues
Partial differential equations with numerical methods
Theoretical numerical analysis : a functional analysis framework
Differential equations and dynamical systems
A mathematical introduction to fluid mechanics
Mathematical models in epidemiology
Introduction to applied nonlinear dynamical systems and chaos
Approximation and Interpolation
First-order and time-dependent PDEs
Numerical methods for elliptic and parabolic partial differential equations
An introduction to applied probability
Ordinary differential equations with applications
Introduction to infinite-dimensional systems theory : a state-space approach
An introduction to optimal control theory : the dynamic programming approach
Galerkin approximation, elliptic and mixed PDEs
Stochastic processes and applications : diffusion processes, the Fokker-Planck and Langevin equations
An introduction to mathematical epidemiology
Introduction to applied nonlinear dynamical systems and chaos
Quantitative methods for investigating infectious disease outbreaks