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Functional analysis --- Partial differential equations --- 517.95 --- 517.95 Partial differential equations --- Équations aux dérivées partielles --- Opérateurs pseudo-différentiels --- Équations aux dérivées partielles --- Opérateurs pseudo-différentiels --- Singularités (mathématiques)
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517.984 --- Spectral theory of linear operators --- Differential equations, Partial. --- Pseudodifferential operators. --- 517.984 Spectral theory of linear operators --- Differential equations, Partial --- Pseudodifferential operators --- Operators, Pseudodifferential --- Pseudo-differential operators --- Operator theory --- Partial differential equations --- Équations aux dérivées partielles --- Opérateurs pseudo-différentiels --- Équations aux dérivées partielles --- Opérateurs pseudo-différentiels
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517.95 --- 517.95 Partial differential equations --- Partial differential equations --- Equations aux dérivées partielles --- Differential equations, Partial --- Differential equations, Partial. --- Differential equations, Nonlinear --- Differential equations, Elliptic --- Équations aux dérivées partielles non linéaires --- Équations différentielles elliptiques --- Differential equations, Hyperbolic --- Équations différentielles hyperboliques --- Differential equations, Parabolic --- Équations différentielles paraboliques --- Équations aux dérivées partielles --- Équations aux dérivées partielles --- Cauchy, Problème de --- Differential equations, Elliptic. --- Differential equations, Nonlinear. --- Differential equations, Parabolic. --- Équations aux dérivées partielles non linéaires. --- Équations différentielles elliptiques. --- Équations différentielles paraboliques. --- Differential equations(Partial-) --- Equations d'evolution --- Equations de navier-stokes
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Measure theory --- Riemann integral --- Convergence --- Probabilities
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Measure theory. --- Riemann integral. --- Convergence. --- Probabilities.
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Here Michael Taylor develops pseudodifferential operators as a tool for treating problems in linear partial differential equations, including existence, uniqueness, and estimates of smoothness, as well as other qualitative properties.Originally published in 1981.The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These editions preserve the original texts of these important books while presenting them in durable paperback and hardcover editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.
Differential equations, Partial. --- Pseudodifferential operators. --- Airy function. --- Antiholomorphic function. --- Asymptotic expansion. --- Banach space. --- Besov space. --- Bessel function. --- Big O notation. --- Bilinear form. --- Boundary value problem. --- Bounded operator. --- Bounded set (topological vector space). --- Canonical transformation. --- Cauchy problem. --- Cauchy–Kowalevski theorem. --- Cauchy–Riemann equations. --- Change of variables. --- Characteristic variety. --- Compact operator. --- Constant coefficients. --- Continuous linear extension. --- Convex cone. --- Differential operator. --- Dirac delta function. --- Discrete series representation. --- Distribution (mathematics). --- Egorov's theorem. --- Eigenfunction. --- Eigenvalues and eigenvectors. --- Eikonal equation. --- Elliptic operator. --- Equation. --- Existence theorem. --- Existential quantification. --- Formal power series. --- Fourier integral operator. --- Fourier inversion theorem. --- Fubini's theorem. --- Fundamental solution. --- Hardy–Littlewood maximal function. --- Harmonic conjugate. --- Heaviside step function. --- Hilbert transform. --- Holomorphic function. --- Homogeneous function. --- Hyperbolic partial differential equation. --- Hypersurface. --- Hypoelliptic operator. --- Hölder condition. --- Inclusion map. --- Infimum and supremum. --- Initial value problem. --- Integral equation. --- Integral transform. --- Integration by parts. --- Interpolation space. --- Lebesgue measure. --- Linear map. --- Lipschitz continuity. --- Lp space. --- Marcinkiewicz interpolation theorem. --- Maximum principle. --- Mean value theorem. --- Modulus of continuity. --- Mollifier. --- Norm (mathematics). --- Open mapping theorem (complex analysis). --- Open set. --- Operator (physics). --- Operator norm. --- Orthonormal basis. --- Parametrix. --- Partial differential equation. --- Partition of unity. --- Polynomial. --- Probability measure. --- Projection (linear algebra). --- Pseudo-differential operator. --- Riemannian manifold. --- Self-adjoint operator. --- Self-adjoint. --- Singular integral. --- Skew-symmetric matrix. --- Smoothness. --- Sobolev space. --- Special case. --- Spectral theorem. --- Spectral theory. --- Support (mathematics). --- Symplectic vector space. --- Taylor's theorem. --- Theorem. --- Trace class. --- Unbounded operator. --- Unitary operator. --- Vanish at infinity. --- Vector bundle. --- Wave front set. --- Weierstrass preparation theorem. --- Wiener's tauberian theorem. --- Zero of a function.
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Differential equations --- Boundary value problems --- Differential equations, Elliptic --- -Riemannian manifolds --- Manifolds, Riemannian --- Riemannian space --- Space, Riemannian --- Geometry, Differential --- Manifolds (Mathematics) --- Elliptic differential equations --- Elliptic partial differential equations --- Linear elliptic differential equations --- Differential equations, Linear --- Differential equations, Partial --- Boundary conditions (Differential equations) --- Functions of complex variables --- Mathematical physics --- Initial value problems --- Numerical solutions --- Riemannian manifolds. --- Boundary value problems. --- Riemann, Variétés de. --- Problèmes aux limites. --- Équations différentielles elliptiques --- Numerical solutions. --- Solutions numériques. --- Riemannian manifolds --- Solutions numériques
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