Results 161 to 170 of about 74,324 (216)
Factorization norms and an inverse theorem for MaxCut. [PDF]
Math AnnBalla I, Hambardzumyan L, Tomon I.
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Generalized predictive control based on interval gray model with adaptive buffer operator for pattern-moving systems. [PDF]
Sci RepLi N, Xu Z, Li X.
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Quantum Theory of Surface Lattice Resonances. [PDF]
NanophotonicsReitz M +4 more
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2002
Indefinite inner product spaces linear operators interpolation indefinite inner product spaces definitions Krein spaces the Gram operator W-spaces J-orthogonal complements projective completeness J-orthonormalized systems the basic classes of operators in Krein spaces J-dissipative operators J-self-adjoint operators interpolation of Banach and Hilbert ...
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Indefinite inner product spaces linear operators interpolation indefinite inner product spaces definitions Krein spaces the Gram operator W-spaces J-orthogonal complements projective completeness J-orthonormalized systems the basic classes of operators in Krein spaces J-dissipative operators J-self-adjoint operators interpolation of Banach and Hilbert ...
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Noncommutative Multivariable Operator Theory
Integral Equations and Operator Theory, 2012Given a Hilbert space \(\mathcal{H}\), the author studies noncommutative domains \(\mathbb{D}_f^\phi(\mathcal{H})\) in \(B(\mathcal{H})^n\), generated by a positive regular free holomorphic function \(f\) and some classes of \(n\)-tuples \(\phi=(\phi_1,\dots,\phi_n)\) of formal power series in (noncommutative) indeterminates \(Z_1,\dots,Z_n\).
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2023
Over the course of his distinguished career, Jörg Eschmeier made a number of fundamental contributions to the development of operator theory and related topics. The chapters in this volume, compiled in his memory, are written by distinguished mathematicians and pay tribute to his many significant and lasting achievements.
Albrecht E, Curto R, Hartz M, Putinar M
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Over the course of his distinguished career, Jörg Eschmeier made a number of fundamental contributions to the development of operator theory and related topics. The chapters in this volume, compiled in his memory, are written by distinguished mathematicians and pay tribute to his many significant and lasting achievements.
Albrecht E, Curto R, Hartz M, Putinar M
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Introducing the Operator Theory
2016The Operator Theory is a new theory about the hierarchical organisation of complexity in nature. The theory is based on the idea that in the space of all possible processes, a small subset exists of highly specific processes through which small objects can integrate to form new, more complex objects.
Jagers op Akkerhuis, Gerard A.J.M. +2 more
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Medical Hypotheses, 1982
The aim of the RNA Operator Theory is to propose a new explanation for the mechanism of certain biological control functions, including morphogenesis and brain function. It assumes the existence of a natural computing language, the vocabulary of which, in machine language form, is constituted of bytes of nucleotide bits.
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The aim of the RNA Operator Theory is to propose a new explanation for the mechanism of certain biological control functions, including morphogenesis and brain function. It assumes the existence of a natural computing language, the vocabulary of which, in machine language form, is constituted of bytes of nucleotide bits.
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1989
In this chapter we present selected results from functional analysis that will be called upon in subsequent chapters. We present only a few basic ideas but we shall make frequent use of these in the sequel. For the reader who is familiar with operator-theoretic formulations of partial differential equations this chapter should provide a useful summary ...
H. T. Banks, K. Kunisch
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In this chapter we present selected results from functional analysis that will be called upon in subsequent chapters. We present only a few basic ideas but we shall make frequent use of these in the sequel. For the reader who is familiar with operator-theoretic formulations of partial differential equations this chapter should provide a useful summary ...
H. T. Banks, K. Kunisch
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1998
The realization problem for time-varying systems is to find a (minimal) state space description for the input-output operator of a time-varying system, solely based on the collection of time-varying impulse responses. An important role in its solution is played by the Hankel operator, which is a restriction or suboperator of the input-output operator ...
Patrick Dewilde, Alle-Jan van der Veen
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The realization problem for time-varying systems is to find a (minimal) state space description for the input-output operator of a time-varying system, solely based on the collection of time-varying impulse responses. An important role in its solution is played by the Hankel operator, which is a restriction or suboperator of the input-output operator ...
Patrick Dewilde, Alle-Jan van der Veen
openaire +1 more source