- Bochner theorem
- теорема f Бохнера
English-Russian Dictionary on Probability, Statistics, and Combinatorics. — Philadelphia and Moscow. Society for Industrial and Applied Mathematics and TVP Science Publishers. K. A. Borovkov. 1994.
Bochner theorem
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Bochner integral — In mathematics, the Bochner integral extends the definition of Lebesgue integral to functions which take values in a Banach space.The theory of vector valued functions is a chapter of mathematical analysis, concerned with the generalisation to… … Wikipedia
Bochner's theorem — In mathematics, Bochner s theorem characterizes the Fourier transform of a positive finite Borel measure on the real line. Background Given a positive finite Borel measure μ on the real line R, the Fourier transform Q of μ is the continuous… … Wikipedia
Bochner's formula — In mathematics, Bochner s formula is a statement relating harmonic functions on a Riemannian manifold (M, g) to the Ricci curvature. More specifically, if u : (M, g) ightarrow mathbb{R} is a harmonic function, so riangle g u = 0 ( riangle is the… … Wikipedia
Salomon Bochner — (* 20. August 1899 in Podgórze bei Krakau, heute Polen; † 2. Mai 1982 in Houston, Texas) war ein US amerikanischer Mathematiker, der auf dem Gebiet der Analysis (z. B. Harmonische Analyse, fastperiodische Funktionen, mehrere komplexe Variable,… … Deutsch Wikipedia
Hartogs' extension theorem — In mathematics, precisely in the theory of functions of several complex variables, Hartogs extension theorem is a statement about the singularities of holomorphic functions of several variables. Informally, it states that the support of the… … Wikipedia
Salomon Bochner — Infobox Scientist name = Salomon Bochner field = Mathematics alma mater = University of Berlin doctoral advisor = Erhard Schmidt doctoral students = Richard Askey Jeff Cheeger Hillel Furstenberg Israel Halperin known for = Bochner integral… … Wikipedia
Salomon Bochner — Pour les articles homonymes, voir Bochner. Salomon Bochner (20 août 1899 2 mai 1982) est un mathématicien américain d’origine austro hongroise, connu pour ses travaux en analyse, en théorie des probabilités et en géométrie différentielle.… … Wikipédia en Français
Hille–Yosida theorem — In functional analysis, the Hille–Yosida theorem characterizes one parameter semigroups of linear operators on Banach spaces satisfying certain continuity restrictions. The theorem is useful for solving certain differential equations such as the… … Wikipedia
Kōmura's theorem — In mathematics, Kōmura s theorem is a result on the differentiability of absolutely continuous Banach space valued functions, and is a substantial generalization of Lebesgue s theorem on the differentiability of the indefinite integral, which is… … Wikipedia
Fourier algebra — Fourier and related algebras occur naturally in the harmonic analysis of locally compact groups. They play an important role in the duality theories of these groups. The Fourier–Stieltjes algebra and the Fourier algebra of a locally compact group … Wikipedia
List of mathematics articles (B) — NOTOC B B spline B* algebra B* search algorithm B,C,K,W system BA model Ba space Babuška Lax Milgram theorem Baby Monster group Baby step giant step Babylonian mathematics Babylonian numerals Bach tensor Bach s algorithm Bachmann–Howard ordinal… … Wikipedia
