ON THE BEHAVIOR OF INTEGRABLE FUNCTIONS AT INFINITY
Publisher:Jan Kochanowski University in Kielce
By: J. Horbaczewska
Open Access
|Oct 2021Table of contents
Frontmatter
PREFACE
CONTENTS
ON THE FUKS–LODDER–KOTSCHICK CLASS FOR DEFORMATIONS OF FOLIATIONS
A POLISH GROUP CONTAINING A HAAR NULL Fα-SUBGROUP THAT CANNOT BE ENLARGED TO A HAAR NULL Gδ-SET
TEACHERS’ PERSPECTIVE ON THE ADVANTAGES AND DISADVANTAGES OF POSTGRADUATE STUDIES ALLOWING TO TEACH MATHEMATICS AS A SECOND SUBJECT
CENTRAL OPEN SETS TILINGS
ON SOME PARADOXES IN VOTING THEORY
ON HAMILTONIANS RELATED TO THE SECOND PAINLEVÉ EQUATION
MORAN TYPE THEOREMS AND IRREDUCIBLE FRACTAL STRUCTURES
ON A REGULARISATION OF A NONLINEAR DIFFERENTIAL EQUATION RELATED TO THE NON-HOMOGENEOUS AIRY EQUATION
A BRIEF PANORAMA OF PERIOD-LIKE MOTIONS IN DYNAMICAL SYSTEMS
ON THE MONOID OF COFINITE PARTIAL ISOMETRIES OF N WITH A BOUNDED FINITE NOISE
ON THE BEHAVIOR OF INTEGRABLE FUNCTIONS AT INFINITY
NORMS ON CATEGORIES AND ANALOGS OF THE SCHRÖDER-BERNSTEIN THEOREM
A FRACTAL TRIANGLE ARISING IN THE AIMD DYNAMICS
DIRECTIONAL DENSITY OF POLYNOMIAL HULLS AT SINGULARITIES
NEWTON DIAGRAMS AND THE GEOMETRIC DEGREE OF A POLYNOMIAL MAPPING OF C2
APPLICATION OF STOCHASTIC EQUATIONS UNDER NONCLASSICAL APPROXIMATION SCHEMES TO CONSTRUCTION AND ANALYSIS OF INFORMATION STRUGGLE MODEL
SOLVING MATH PROBLEMS USING THE AREA METHOD
THE BAIRE CATEGORY OF THE HYPERSPACE OF NONTRIVIAL CONVERGENT SEQUENCES
ON A RIEMANNIAN MANIFOLD WITH TWO ORTHOGONAL DISTRIBUTIONS
ON THE 2-SOLITON ASYMPTOTICS FOR THE d x d-MATRIX KORTEWEG-DE VRIES EQUATION
CANAL SURFACES AND FOLIATIONS – A SURVEY
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PDF ISBN: 978-83-66675-36-0 | DOI: 10.2478/9788366675360
Publisher: Jan Kochanowski University in Kielce
Copyright owner: © 2021 Authors
Publication date: 2021
Language: English
Pages: 297
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