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Manifolds (Mathematics)
概要
作品:
34 作品在 24 項出版品 24 種語言
書目資訊
Stability of Nonautonomous Differential Equations
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Singular Sets of Minimizers for the Mumford-Shah Functional
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Geometry and analysis on manifolds = in memory of professor Shoshichi Kobayashi /
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An Introduction to Manifolds
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An introduction to manifolds
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Complex, Contact and Symmetric Manifolds = In Honor of L. Vanhecke /
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Complex Geometry = An Introduction /
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Hamiltonian structures and generating families
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Initiation to global Finslerian geometry
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Manifold learning theory and applications /
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Smooth manifolds and observables
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Analytic functions and manifolds in infinite dimensional spaces
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Semi-Riemannian geometry = with applications to relativity /
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Decompositions of manifolds
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Hodge theory
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Bifurcation without parameters
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Observables and symmetries of n-plectic manifolds
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Geometry and Topology of Manifolds = 10th China-Japan Conference 2014 /
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Manifolds, sheaves, and cohomology
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Fundamentals of tensor calculus for engineers with a primer on smooth manifolds
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Quantum triangulations = moduli space, quantum computing, non-linear sigma models and ricci flow /
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Invariant Markov processes under Lie Group actions
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Kahler immersions of Kahler manifolds into complex space forms
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A visual introduction to differential forms and calculus on manifolds
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Fundamentals of advanced mathematics.. 3,. Differential calculus, tensor calculus, differential geometry, global analysis
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Semi-Riemannian geometry = the mathematical language of general relativity /
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Reshetnyak's theory of subharmonic metrics
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Geometric analysis on real analytic manifolds
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The art of gluing space-time manifolds = methods and applications /
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An introduction to optimization on smooth manifolds /
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Regression and fitting on manifold-valued data
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An introduction to optimization on smooth manifolds
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Multifractal theory of motion = from small to large scales /
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Circle-valued Morse theory
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Geometry, Differential.
Algebraic Topology.
Global analysis (Mathematics)
Sheaf theory.
Mathematical Applications in the Physical Sciences.
Subharmonic functions.
Global differential geometry.
Probabilities.
Mathematical Physics.
Computational Mathematics and Numerical Analysis.
Potential Theory.
Mathematics.
Geometry, Algebraic
Complex Systems.
Space and time.
Mathematical optimization.
Astrophysics.
Hamiltonian systems.
Physics.
Lie groups.
Algebra.
Differential Geometry.
Systems Theory, Control.
Dynamical Systems and Ergodic Theory.
Calculus of tensors.
Kahlerian manifolds.
Stochastic processes.
Curves.
Classical and Quantum Gravity.
Geometry, Algebraic.
Geometric measure theory.
Classical and Quantum Gravitation, Relativity Theory.
Stability.
Several Complex Variables and Analytic Spaces.
Geometry
Classical and Continuum Physics.
Manifolds (Mathematics)
Semi-Riemannian geometry.
Morse theory.
Manifolds and Cell Complexes (incl. Diff.Topology)
Mathematical physics.
Global Analysis and Analysis on Manifolds.
Immersions (Mathematics)
Relativity (Physics)
Regression analysis.
Optimization.
Complex manifolds.
Ordinary Differential Equations.
Hodge theory
Lie algebras.
Algebraic Geometry.
Boundary value problems.
Differential topology.
Cosmology.
Differential equations, Partial.
Riemannian manifolds.
Differential calculus.
Engineering Mathematics.
Functions of a Complex Variable.
Category Theory, Homological Algebra.
Algebraic varieties
Quantum theory.
Condensed Matter Physics.
Multifractals.
General Relativity.
Kobayashi, Shoshichi,
Computer Imaging, Vision, Pattern Recognition and Graphics.
Functional Analysis.
Geometry.
Calculus of Variations and Optimal Control.
Gravitation.
Algebraic topology
Manifolds and Cell Complexes (incl. Diff.Topology).
Analytic functions.
Mathematical Methods in Physics.
Probability Theory and Stochastic Processes.
Geometry, Riemannian.
Finsler spaces.
Algebraic cycles
Topological Groups, Lie Groups.
Geometric analysis.
Theoretical, Mathematical and Computational Physics.
Triangulating manifolds.
Partial Differential Equations.
Cohomology operations.
Numerical and Computational Physics, Simulation.
Engineering.
Decomposition (Mathematics)
Calculus of variations.
Differential forms.
Quantum Physics.
Motion
Bifurcation theory.
Continuum Mechanics and Mechanics of Materials.
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