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contents of volumes ii and iii
preface
1 basic theory of ode and vector fields
1 the derivative
2 fundamental local existence theorem for ode
3 inverse function and implicit function theorems
4 constant-coefficient linear systems; exponentiation of matrices
5 variable-coefficient linear systems of ode: duhamel's principle.
6 dependence of solutions on initial data and on other parameters
7 flows and vector fields
8 lie brackets
9 commuting flows; frobenius's theorem
10 hamiltonian systems
11 geodesics
12 variational problems and the stationary action principle
13 differential forms
14 the symplectic form and canonical transformations
15 first-order, scalar, nonlinear pde
16 completely integrable hamiltonian systems
.17 examples of integrable systems; central force problems
18 relativistic motion
19 topological applications of differential forms
20 critical points and index of a vector field
a nonsmooth vector fields
references
2the laplace equation and wave equation
1 vibrating strings and membranes
2 the divergence of a vector field
3 the covariant derivative and divergence of tensor fields
4 the laplace operator on a riemannian manifold
5 the wave equation on a product manifold and energy conservation
6 uniqueness and finite propagation speed
7 lorentz manifolds and stress-energy tensors
8 more general hyperbolic equations; energy estimates
9 the symbol of a differential operator and a general green-stokes formula
10 the hodge laplacian on k-forms
11 maxwell's equations
references
3fourier analysis, distributions,and constant-coefficient linear pde
1 fourier series
2 harmonic functions and holomorphic functions in the plane
3 the fourier transform
4 distributions and tempered distributions
5 the classical evolution equations
6 radial distributions, polar coordinates, and bessel functions
7 the method of images and poisson's summation formula
8 homogeneous distributions and principal value distributions
9 elliptic operators
10 local solvability of constant-coefficient pde
11 the discrete fourier transform
12 the fast fourier transform
a the mighty gaussian and the sublime gamma function
references
4 sobolev spaces
1 sobolev spaces on rn
2 the complex interpolation method
3 sobolev spaces on compact manifolds
4 sobolev spaces on bounded domains
5 the sobolev spaces hso (¦Ø)
6 the schwartz kernel theorem
7 sobolev spaces on rough domains
references
5linear elliptic equations
1 existence and regularity of solutions to the dirichlet problem
2 the weak and strong maximum principles
3 the dirichlet problem on the ball in rn
4 the riemann mapping theorem (smooth boundary)
5 the dirichlet problem on a domain with a rough boundary
6 the riemann mapping theorem (rough boundary)
7 the neumann boundary problem
8 the hodge decomposition and harmonic forms
9 natural boundary problems for the hodge laplacian
10 isothermal coordinates and conformal structures on surfaces
11 general elliptic boundary problems
12 operator properties of regular boundary problems
a spaces of generalized functions on manifolds with boundary
b the mayer-vietoris sequence in derham cohomology
references
6 linear evolution equations
1 the heat equation and the wave equation on bounded domains
2 the heat equation and wave equation on unbounded domains
3 maxwell's equations
4 the cauchy-kowalewsky theorem
5 hyperbolic systems
6 geometrical optics
7 the formation of caustics
8 boundary layer phenomena for the heat semigroup
a some banach spaces of harmonic functions
b the stationary phase method
references
a outline of functional analysis
1 banach spaces
2 hilbert spaces
3 frechet spaces; locally convex spaces
4 duality
5 linear operators
6 compact operators
7 fredholm operators
8 unbounded operators
9 semigroups
references
b manifolds, vector bundles, and lie groups
1 metric spaces and topological spaces
2 manifolds
3 vector bundles
4 sard's theorem
5 lie groups
6 the campbell-hausdorff formula
7 representations of lie groups and lie algebras
8 representations of compact lie groups
9 representations of su(2) and related groups
references
index

¡¶Æ«Î¢·Ö·½³Ì.µÚ2¾í(µÚ2°æ)(Ó¢ÎÄÓ°Ó¡°æ)¡·
contents of volumes i and iii
preface
pseudodifferential operators
i the fourier integral representation and symbol classes
2 schwartz kernels ofpseudodifferential operators
3 adjoints and products
4 elliptic operators and parametrices
5 l2-estimates
6 garding's inequality
7 hyperbolic evolution equations
8 egorov's theorem
9 microlocal regularity
10 operators on manifolds
11 the method of layer potentials
12 parametrix for regular elliptic boundary problems
13 parametrix for the heat equation
14 the weyl calculus
15 operators of harmonic oscillator type
references
.8 spectral theory
1 the spectral theorem
2 self-adjoint differential operators
3 heat asymptotics and eigenvalue asymptotics
4 the laplace operator on sn
5 the laplace operator on hyperbolic space
6 the harmonic oscillator
7 the quantum coulomb problem
8 the laplace operator on cones
references
9 scattering by obstacles
1 the scattering problem
2 eigenfunction expansions
3 the scattering operator
4 connections with the wave equation
5 wave operators
6 translation representations and the lax-phillips semigroup z(t)
7 integral equations and scattering poles
8 trace formulas; the scattering phase
9 scattering by a sphere
10 inverse problems i
11 inverse problems ii
12 scattering by rough obstacles
a lidskii's trace theorem
references
10 dirac operators and index theory
1 operators of dirac type
2 clifford algebras
3 spinors
4 weitzenbock formulas
5 index of dirac operators
6 proof of the local index formula
7 the chern-gauss-bonnet theorem
8 spinc manifolds
9 the riemann-roch theorem
10 direct attack in 2-d
11 index of operators of harmonic oscillator type
references
11 brownian motion and potential theory
1 brownian motion and wiener measure
2 the feynman-kac formula
3 the diricblet problem and diffusion on domains with boundary
4 martingales, stopping times, and the strong markov property
5 first exit time and the poisson integral
6 newtonian capacity
7 stochastic integrals
8 stochastic integrals, ii
9 stochastic differential equations
10 application to equations of diffusion
a the trotter product formula
references
12 the -neumann problem
a elliptic complexes
1 the -complex
2 morrey's inequality, the levi form, and strong pseudoconvexity
3 the 1/2-estimate and some consequences
4 higher-order subelliptic estimates
5 regularity via elliptic regularization
6 the hodge decomposition and the -equation
7 the bergman projection and toeplitz operators
8 the -neumann problem on (0, q)-forms
9 reduction to pseudodifferential equations on the boundary
10 the j-equation on complex manifolds and almost complex manifolds
b complements on the levi form
c the neumann operator for the dirichlet problem
references
c connections and curvature
1 covariant derivatives and curvature on general vector bundles
2 second covariant derivatives and covariant-exterior derivatives
3 the curvature tensor of a riemannian manifold
4 geometry of submanifoids and subbundles
5 the gauss-bonnet theorem for surfaces
6 the principal bundle picture
7 the chern-weil construction
8 the chern-gauss-bonnet theorem
references
index

¡¶Æ«Î¢·Ö·½³Ì.µÚ3¾í(µÚ2°æ)(Ó¢ÎÄÓ°Ó¡°æ)¡·
contents of volumes i and ii
preface
13 function space and operator theory for nonlinear analysis
1 lp-sobolev spaces
2 sobolev imbedding theorems
3 gagliardo-nirenberg-moser estimates
4 trudinger's inequalities
5 singular integral operators on lp
6 the spaces hs,p
7 lp-spectral theory of the laplace operator
8 holder spaces and zygmund spaces
9 pseudodifferential operators with nonregular symbols
10 paradifferential operators
11 young measures and fuzzy functions
12 hardy spaces
a variations on complex interpolation
references
14 nonlinear elliptic equations
1 a class ofsemilinear equations
.2 surfaces with negative curvature
3 local solvability of nonlinear elliptic equations
4 elliptic regularity i (interior estimates)
5 isometric imbedding of riemannian manifolds
6 minimal surfaces
6b second variation of area
7 the minimal surface equation
8 elliptic regularity ii (boundary estimates)
9 elliptic regularity iii (degiorgi-nash-moser theory)
10 the dirichlet problem for quasi-linear elliptic equations
11 direct methods in the calculus of variations
12 quasi-linear elliptic systems
12b further results on quasi-linear systems
13 elliptic regularity iv (krylov-safonov estimates)
14 regularity for a class of completely nonlinear equations
15 monge-ampereequations
16 elliptic equations in two variables
a morrey spaces
b leray-schauder fixed-point theorems
references
15 nonlinear parabolic equations
1 semilinear parabolic equations
2 applications to harmonic maps
3 semilinear equations on regions with boundary
4 reaction-diffusion equations
5 a nonlinear trotter product formula
6 the stefan problem
7 quasi-linear parabolic equations i
8 quasi-linear parabolic equations ii (sharper estimates)
9 quasi-linear parabolic equations iii (nash-moser estimates)
references
16 nonlinear hyperbolic equations
i quasi-linear, symmetric hyperbolic systems
2 symmetrizable hyperbolic systems
3 second-order and higher-order hyperbolic systems
4 equations in the complex domain and the cauchy-kowalewsky theorem
5 compressible fluid motion
6 weak solutions to scalar conservation laws; the viscosity method
7 systems of conservation laws in one space variable;riemann problems
8 entropy-flux pairs and riemann invariants
9 global weak solutions of some 2 x 2 systems
10 vibrating strings revisited
references
17 euler and navier-stokes equations for incompressible fluids
i euler's equations for ideal incompressible fluid flow
2 existence of solutions to the euler equations
3 euler flows on bounded regions
4 navier-stokes equations
5 viscous flows on bounded regions
6 vanishing viscosity limits
7 from velocity field convergence to flow convergence
a regularity for the stokes system on bounded domains
references
18 einstein's equations
1 the gravitational field equations
2 spherically symmetric spacetimes and the schwarzschild solution
3 stationary and static spacetimes
4 orbits in schwarzschild spacetimc
5 coupled maxwell-einstein equations
6 relativistic fluids
7 gravitational collapse
8 the initial-value problem
9 geometry of initial surfaces
10 time slices and their evolution
references
index
Ç°ÑÔ
Introduction to the Second Edition
¡¡¡¡In addition to making numerous small corrections to this work, collected over the past dozen years, I have taken the opportunity to make some very significant changes, some of which broaden the scope of the work, some of which clarify previous presentations, and a few of which correct errors that have come to my attention.
¡¡¡¡There are seven additional sections in this edition, two in Volume 1, two in Volume 2, and three in Volume 3. Chapter 4 has a new section, "Sobolev spaces on rough domains," which serves to clarify the treatment of the Dirichlet prob-lem on rough domains in Chap. 5. Chapter 6 has a new section, "Boundary layer phenomena for the beat equation," which will prove useful in one of the new sec-tions in Chap. 17. Chapter 7 has a new section, "Operators of harmonic oscillator type," and Chap. 10 has a section that presents an index formula for elliptic sys-tems of operators of harmonic oscillator type. Chapter 13 has a new appendix,"Variations on complex interpolation," which has material that is useful in the study of Zygmund spaces. Finally, Chap. 17 has two new sections, "Vanishing viscosity limits" and "From velocity convergence to flow convergence."
¡¡¡¡In addition, several other sections have been substantially rewritten, and nu-merous others polished to reflect insights gained through the use of these books over time.
Partial Differential Equations£¨Èý¾íÈ«£©¡¾Michael E. Taylor¡¿¡¾ÒÑËÑË÷£¬ÎÞÖÃÖØ¡¿
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