Hocine, A note on spectral approximation of linear operators, Appl. Math. Lett. 7 (2), 63-66 (1994).M. Ahu´es and F. Hocine, "A note on spectral approximation of linear operations," Appl. Math. Lett., 7, No. 2, 63-66 (1994)....
This book is dedicated to the spectral theory of linear operators on Banach spaces and of elements in Banach algebras. It presents a survey of results concerning various types of spectra, both of single and n-tuples of elements. Typical examples are the one-sided spectra, the approximate point...
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The Spectral Approximation of Linear Operators with Applications to the Computation of Eigenelements of Differential and Integral Operators We are concerned with the numerical solution of the eigenvalue problem $T\\varphi = \\lambda \\varphi ,\\varphi e 0$, where T is a linear operator in a ...
LINEAR OPERATORS PART II (SPECTRAL THEORY) This classic text, written by two notable mathematicians, constitutes a comprehensive survey of the general theory of linear operations, together with appl... GEH Reuter - 《Bulletin of the London Mathematical Society》 被引量: 1发表: 1969年 ...
This framework enables the use of linear operator theory for supervised and unsupervised learning of nonlinear dynamical systems, and has received considerable interest in recent years. Here, we propose a data-driven technique for spectral approximation of Koopman operators of continuous-time, measure-...
LINEAR OPERATORS PART II (SPECTRAL THEORY)doi:10.1112/blms/1.3.400bG. E. H. ReuterOxford University Press (OUP)Bulletin of the London Mathematical SocietyDUNFORD, N. AND SCHWARTZ, J. T., "Linear Operators, Part II: Spectral Theory." Interscience, New York, 1963....
Spectral Analysis of Linear Operators Spectral Analysis of Speech Sounds spectral approximation Spectral Band Replication spectral bandwidth spectral centroid spectral characteristic spectral classes spectral classification Spectral Classification of Stars spectral color Spectral Concentration spectral density spectral di...
Equip the set of linear operators L(X)={T:X→X|T is linear and continuous} with pointwize addition and composition for multiplication, and the operator norm ‖T‖:=sup{‖T(x)‖|x∈X,‖x‖≤1} (c) Let (X,Σ,μ) be a measure space. Let L∞(X,σ,μ):={f:X→C|f...