Klyus I. Multipoint problems for hyperbolic equations and equations not solved relative to the highest derivative.

Українська версія

Thesis for the degree of Candidate of Sciences (CSc)

State registration number

0404U000089

Thesis Registration Form

0404U000089.pdf

Applicant for

Specialization

  • 01.01.02 - Диференційні рівняння

04-12-2003

Specialized Academic Board

К 35.051.07

Essay

On the basic of the metric approach investigates the problems equations not solved relative to the highest derivative with respect to time. The formulas obtained to solve the linear problems in the borm of series in the system of orthogonal functions. The new metric theorems on lower bounds of small denominators that appear in constructing the solutions of the problems are proved. The correcthess of the multipoint problems for some clasess of hyperbolic equations in unlimited clomoins are suverstigated.

Read more

Files

aref.doc

dis1.pdf

dis10.pdf

dis11.pdf

dis2.pdf

dis3.pdf

dis4.pdf

dis5.pdf

dis6.pdf

dis7.pdf

dis8.pdf

dis9.pdf

Similar theses

0521U102074

Golovaty Yuriy Danylovch

Singularly perturbed differential operators in models of quantum mechanics

0521U101590

Medynsky Ihor Pavlovych

Fundamental solutions of the Cauchy problem for degenerate parabolic equations

0421U102084

Heseleva Kateryna H.

Collocation-Iterative Method for Solving Integro-Functional Equations

0421U102060

Skutar Ihor D.

Asymptotic integration of systems of differential equations with a small parameter at some derivatives.

0421U101723

Myslo Yuliia M.

Asymptotically almost periodic solutions of differential equations with delay and impulses