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Beijing Lectures in Harmonic Analysis. (AM-112), Volume 112
- Edited by:
Volume 112 in the series
Annals of Mathematics Studies
- Language: English
- Publisher: Princeton University Press
- Copyright year: 1987
- Audience: Professional and scholarly;College/higher education;
- Pages
- Main content: 435
- Keywords: Theorem; Lipschitz domain; Laplace's equation; Singular integral; Dirichlet problem; Fourier transform; Harmonic measure; Holomorphic function; Maximal function; Vector field; Boundary value problem; Hyperbolic partial differential equation; Partial differential equation; Harmonic analysis; Hilbert transform; Bergman metric; Lipschitz continuity; Simultaneous equations; Harmonic function; Bessel function; Fourier analysis; Riesz representation theorem; Fubini's theorem; Oscillatory integral; Bounded mean oscillation; Stokes' theorem; Fatou's theorem; Heisenberg group; Explicit formulae (L-function); Dirac delta function; Parameter; Equation; Uniformization theorem; Fourier integral operator; Analytic function; Lebesgue measure; Cauchy's integral formula; Differential equation; Lp space; Riemannian manifold; Characterization (mathematics); Fredholm theory; Product metric; Trigonometric series; Power series; Statistical hypothesis testing; Mathematical induction; Differential operator; Variable (mathematics); Function (mathematics); Newtonian potential; Sign (mathematics); Radon–Nikodym theorem; Coefficient; Operator theory; Gaussian curvature; Degeneracy (mathematics); Bounded operator; Sobolev space; Partial derivative; Asymptotic formula; Functional calculus; Integration by parts; Characteristic function (probability theory); Singular function; Hilbert space; Hardy space; Linear map; Biholomorphism; Laplace operator; Fundamental solution; Bernhard Riemann; Number theory; Infimum and supremum; Square (algebra); Interpolation theorem; Polynomial; Intersection (set theory); Measure (mathematics); Explicit formula; Scientific notation; Hölder's inequality; Complexification (Lie group); Commutator; Several complex variables; Invertible matrix; Mathematical physics; Tensor product; Support (mathematics); Continuous function; Estimation; Existence theorem; Hodge theory; Non-Euclidean geometry; Maximum principle; Boundedness; Convolution; Isometry group; Existential quantification; Tangent space
eBook
- Published: March 2, 2016
- ISBN: 9781400882090
