Results 41 to 50 of about 3,314 (147)
SECOND QUANTIZATION AND THE Lp-SPECTRUM OF NONSYMMETRIC ORNSTEIN–UHLENBECK OPERATORS [PDF]
The spectra of the second quantization and the symmetric second quantization of a strict Hilbert space contraction are computed explicitly and shown to coincide. As an application, we compute the spectrum of the nonsymmetric Ornstein–Uhlenbeck operator L associated with the infinite-dimensional Langevin equation [Formula: see text] where A is the ...
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Hitting Probabilities for a Class of Gaussian Integrators via Second Quantization
In our paper, we consider Gaussian processes in the form of η(t)=∫01A(1[0,t])(s)dw(s),t∈[0,1], where {w(t);t∈[0,1]} is a standard Wiener process in Rd and A is a continuous linear operator on L2([0,1]) into itself. For the domain of D⊂Rd with a C1 smooth
Qingsong Wang +1 more
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Long-context inference optimization for large language models: a survey
With the rapid development of large language model (LLM) technology, the demand for processing long-text inputs has been increasing. However, long-text inference faces challenges such as high memory consumption and latency.
TAO Wei +3 more
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Limiting absorption principle for the second quantization of self-adjoint operators
In this paper we discuss the limiting absorption principle (l.a.p.) of the second quantization of semi-bounded self-adjoint operators. We show that the l.a.p. for a self-adjoint operator on a basic Hilbert space $\mathcal{H}$ is ``inherited'' to the one for its second quantization on a Fock space $\mathcal{F}(\mathcal{H})$.
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On the spectra of fermionic second quantization operators
We derive several formulae for the spectra of the second quantization operators in abstract fermionic Fock spaces.
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Second quantization and the L^p-spectrum of nonsymmetric Ornstein-Uhlenbeck operators
20 ...
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From Quantum Time to Manifestly Covariant QFT: On the Need for a Quantum-Action-Based Quantization. [PDF]
Diaz NL.
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Intrinsic Quantization of Linear Hamiltonian Systems. [PDF]
Accardi L, Pandiscia C.
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Koopman-von Neumann and Weyl-Wigner Phase-Space Formulation of Inviscid Euler Flows. [PDF]
Molnar SM, Godfrey JR.
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