Titlebook: Spectral Theory of Differential Operators; Self-Adjoint Differe V. A. Il’in Book 1995 Consultants Bureau, New York 1995 calculus.differenti

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书目名称Spectral Theory of Differential Operators影响因子(影响力)




书目名称Spectral Theory of Differential Operators影响因子(影响力)学科排名




书目名称Spectral Theory of Differential Operators网络公开度




书目名称Spectral Theory of Differential Operators网络公开度学科排名




书目名称Spectral Theory of Differential Operators被引频次




书目名称Spectral Theory of Differential Operators被引频次学科排名




书目名称Spectral Theory of Differential Operators年度引用




书目名称Spectral Theory of Differential Operators年度引用学科排名




书目名称Spectral Theory of Differential Operators读者反馈




书目名称Spectral Theory of Differential Operators读者反馈学科排名

招致

https://doi.org/10.1007/978-1-4615-1755-9calculus; differential operator; function; proof; spectral theory; theorem; variable; ordinary differential

委托

Consultants Bureau, New York 1995

Spongy-Bone

Spectral Decompositions Corresponding to an Arbitrary Self-Adjoint Nonnegative Extension of the LapIn this chapter we establish exact conditions for the convergence of the spectral decompositions corresponding to an arbitrary self-adjoint nonnegative extension of the Laplace operator in the domain . (not necessarily a bounded one) of the space ..

Instinctive

Self-Adjoint Nonnegative Extensions of an Elliptic Operator of Second Order,that have been established by us in Chapter 2 for an arbitrary self-adjoint nonnegative extension of the Laplace operator remain valid also for arbitrary self-adjoint nonnegative extensions of a general elliptic operator of second order ..

酷热

Book 1995ence and summability of spectraldecompositionsabout the fundamental functions of elliptic operatorsof the secondorder. The author‘s work offers a novel method forestimation of theremainder term of a spectral function and its Rieszmeans withoutrecourse to the traditional Carleman technique andTauberian theoremapparatus.

CRANK

细胞学

Expansion in the Fundamental System of Functions of the Laplace Operator,lems for the Laplace operator; for such systems, the spectrum is a pure point spectrum, admitting of an infinite multiplicity and every where dense set of limit points for the eigenvalues — quite a realistic situation, as we shall see later.

chiropractor

轻而薄

On the Riesz Equisummability of Spectral Decompositions in the Classical and the Generalized Sense,on an arbitrary compact set . of domain .) tendency to zero of the difference of the Riesz means of order . of the spectral decompositions of this function which correspond to two arbitrary self-adjoint nonnegative extensions of the Laplace operator (in domain ., or in a domain to which . is interior).