Results 21 to 30 of about 35,821 (259)
Saddle points in the chaotic analytic function and Ginibre characteristic polynomial [PDF]
Comparison is made between the distribution of saddle points in the chaotic analytic function and in the characteristic polynomials of the Ginibre ensemble.
Dennis, MR +5 more
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Note on Zero-Zero Transitions [PDF]
Zero-zero nuclear transitions have been suggested by Sachs(1) as an explanation of long lived isomers. He computed the energy spectra and transition probabilities for two-electron and two-quantum emissions. Stimulated by preliminary results of experiments by Goldhaber, Muehlhause, and Turkel(2) on the isomeric transition in Ir192 (mean life 2.16 min ...
openaire +2 more sources
Zero NeRF: Registration with Zero Overlap
We present Zero-NeRF, a projective surface registration method that, to the best of our knowledge, offers the first general solution capable of alignment between scene representations with minimal or zero visual correspondence. To do this, we enforce consistency between visible surfaces of partial and complete reconstructions, which allows us to ...
Casey Peat +3 more
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Computation of transfer function matrices of periodic systems [PDF]
We present a numerical approach to evaluate the transfer function matrices of a periodic system corresponding to lifted state-space representations as constant systems.
A. Varga, Varga, Andras
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Pistrix/Zeros-of-Eisenstein-Series: Interlacing Update
Improved computation speeds of zeros drastically and added interlacing checking ...
Trevor Griffin
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Zeros of Convex Combinations of Elementary Families of Harmonic Functions
Brilleslyper et al. investigated how the number of zeros of a one-parameter family of harmonic trinomials varies with a real parameter. Brooks and Lee obtained a similar theorem for an analogous family of harmonic trinomials with poles. In this paper, we
Jennifer Brooks +4 more
doaj +1 more source
The holomorphic flow of the Riemann zeta function [PDF]
The flow of the Riemann zeta function, ś = ς(s), is considered, and phase portraits are presented. Attention is given to the characterization of the flow lines in the neighborhood of the first 500 zeros on the critical line.
Barnett, A. Ross, Broughan, Kevin A.
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Generalizations of the Eneström–Kakeya Theorem Involving Weakened Hypotheses
The well-known Eneström–Kakeya Theorem states that, for P(z)=∑ℓ=0naℓzℓ, a polynomial of degree n with real coefficients satisfying 0≤a0≤a1≤⋯≤an, then all the zeros of P lie in |z|≤1 in the complex plane. Motivated by recent results concerning an Eneström–
Robert Gardner, Matthew Gladin
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REFINEMENT OF ERD ¨OS-LAX INEQUALITY FOR N-OPERATOR
Let 𝒫_𝑛 be the space of all polynomials of degree less than or equal to 𝑛. In this paper, we establish a refinement of Erd¨os-Lax inequality in which the classical derivative (as an operator on 𝒫_𝑛) is replaced by a 𝐵𝑛 operator.
F. A. Bhat
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This paper deals with the stability characteristics of zeros for sampled-data models with a class of triangle sample and hold realized by a traditional zero-order hold.
Minghui Ou +6 more
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