F. G. MAKSUDOV, Z. I. ISMAILOV

3140

Normal boundary value problems for differential equations of higher order

Bu çalışmada l(u)=$frac{d^n u(t)}{dt^u}$+Au(t),A ber H Hilbert uzayı ve A $L_2$(H,(0,1))üzerinde sınırlı, normal bir operatör, tipi difransiye denklemlerin normal sınır değer problemleri soyut bir çerçevede ele alınmış ve değişik sınır değer problemleriyle ilişkileri üzerinde durulmuştur.

Derecesi büyük diferansiyel denklemler için normal sınır değer problemleri

In this work the arbitrary order differential operator expression of the form $imath$ (u) = $frac{partial u(t)}{partial t^n}$+Au(t), where A is a bounded normal operator in the Hilbert Space H is considered in the Hilbert Space of vector functions $L_2$(H(0,1)). This paper describes all normal boundary value problem for the indicated diferential expression in terms of abstnract boundary conditions and determines a connection with other typea of boundary value problems.
PDF

___

Turkish Journal of Mathematics-Cover
  • ISSN: 1300-0098
  • Yayın Aralığı: 6
  • Yayıncı: TÜBİTAK
Arşiv
Sayıdaki Diğer Makaleler

Relations between classes of Dragilev spaces $(f_1)_{sigma}$ and $(f_2)_{sigma}$ sigma for arbitrary function $f^{-1}_1 circ f_2$.

V. KASHIRIN, A. VAKULENKO

A note on double sequences of fuzzy numbers

E. SAVAŞ

Extensions of Caristi-Kirk's theorem

M. O. DIALLO, M. OUDADESS

Absolutely representing systems and convolution operators in the complex domain

Yu F. KOROBEINIK

The group structure of Hecke groups H $(lambda_q)$

İ. N. CANGÜL

$T_2$-objects in categories of filter and local filter convergence spaces

M. BARAN

On comformally flat Lorentzian spaces satisfying a certain condition on the curvature tensor

M. ERDOĞAN

Linear topologic invariants and their applications to isomorphic classification of generalized power spaces

V. ZAHARIUTA

($sigma$, $tau$)-Lie ideals in prime rings with derivation

Muharrem SOYTÜRK

Normal boundary value problems for differential equations of higher order

F. G. MAKSUDOV, Z. I. ISMAILOV