Thèse--Universit́e de Paris. / Includes bibliographical references.

Thèse--Universit́e de Paris. / Includes bibliographical references.

Thèse--Helsingfors. / Includes bibliographical references.

by Lam Chi Fung. / Thesis (M.Phil.)--Chinese University of Hong Kong, 1999. / Includes bibliographical references (leaves 58-63). / Abstract also in Chinese. / Chapter Chapter 0 --- Introduction --- p.6 / Chapter Chapter 1 --- Preliminaries --- p.10 / Chapter Chapter 2 --- Uniform L∞ Bounds and Blow-up Behavior --- p.20 / Chapter Chapter 3 --- Branch Bubbling and Pre-branch Bubbling Sequences --- p.32 / Chapter Chapter 4 --- Related Problems --- p.46 / Bibliography --- p.58

Thesis (doctoral)--Schlesische Friedrich-Wilhelms-Universität zu Breslau, 1919. / Cover title. Vita.

Thesis--Julius-Maximilians-Universität Würzburg, 1969. / Lebenslauf. Includes bibliographical references (p. 93-97).

In this paper, we study the problem of uniqueness on meromorphic functions involving in differential polynomials and obtain some results which extend and improve the theorems of M. Fang and W. Hong et al.

No description available.

We consider a homogeneous pseudodifferential equation on a cylinder C = IR x X over a smooth compact closed manifold X whose symbol extends to a meromorphic function on the complex plane with values in the algebra of pseudodifferential operators over X. When assuming the symbol to be independent on the variable t element IR, we show an explicit formula for solutions of the equation. Namely, to each non-bijectivity point of the symbol in the complex plane there corresponds a finite-dimensional space of solutions, every solution being the residue of a meromorphic form manufactured from the inverse symbol. In particular, for differential equations we recover Euler's theorem on the exponential solutions. Our setting is model for the analysis on manifolds with conical points since C can be thought of as a 'stretched' manifold with conical points at t = -infinite and t = infinite.

Darbe nagrinėjamas paprastųjų Dirichlė eilučių, turinčių polinominę Oilerio sandaugą, analizinį pratęsimą, Rymano tipo funkcinę lygtį bei tenkinančių Ramanudžano hipotezę, klasės funkcijų reikšmių pasiskirstymas. Įrodyta ribinė teorema silpnojo tikimybinių matų konvergavimo prasme šios klasės funkcijoms, meromorfinių funkcijų erdvėje pateiktas išreikštinis ribinio mato pavidalas. / The paper examines ordinary Dirichlet series with Euler product of a polynomial, analytical continuation, the Riemann-type functional equation and satisfying Ramanudžano hypothesis class distribution function values​​. Been shown to limit theorem of the weak convergence of probability measures in terms of the class functions meromorfinių functions in the explicit marginal visible form.