Results 251 to 260 of about 4,370,635 (298)

VITAL: Value-Invariant Transformation and Alignment Learning for quantitative photoacoustic microscopy. [PDF]

Photoacoustics
Qi S, Wang M, Zhang Y, Wang L, Liu C.
europepmc   +1 more source

Enhancing Digital Breast Tomosynthesis Sinograms via Budget-Constrained PSO-Nelder-Mead: A Vision Transformer Assessment. [PDF]

Biomimetics (Basel)
Rosas-Ordaz LF, Ruiz-Muñoz E, Zapotecas-Martínez S, Altamirano-Robles L, Díaz-Hernández R, Velázquez Arreola JJ.   +5 more
europepmc   +1 more source

PySimi: a unified framework for similarity measure evaluation in spectral clustering with applications to omics data. [PDF]

Front Genet
Shi T, Ye X, Zou Z, Xi W, Sakurai T.
europepmc   +1 more source

Trustworthy AI-Powered Intrusion Detection for the Internet of Medical Things (IoMT): A Review. [PDF]

Sensors (Basel)
Islam J, Datta D, Akhter F.
europepmc   +1 more source

PCGM-Net: Policy-Conditioned Local Generative Masking for Privacy-Preserving Wi-Fi CSI Sensing. [PDF]

Sensors (Basel)
Zhang W, Zeng Y, Tian Q, Xiong Q, Chai H, Yan Y, Xiao Y.   +6 more
europepmc   +1 more source

vEMRec: High-Resolution Volume Electron Microscopy Reconstruction Based on Structure-Preserving and High-Fidelity 3D Alignment. [PDF]

Adv Sci (Weinh)
Zhang Z, Li H, Yang Z, Xu Z, Sun D, Gao X, Zhang F, Han R.   +7 more
europepmc   +1 more source

Spectral Properties for Invertible Measure Preserving Transformations

Canadian Journal of Mathematics, 1973
An invertible measure preserving transformation T on the unit interval I generates a unitary operator U on the space L2(I) of Lebesque square integrable functions given by (Uf)(x) = f(Tx) for all f in L2(I) and x in I. By definitionfor all f , g in L2(I), the bar denoting complex conjugation.
Jean-Marc Belley
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Conjugates of Infinite Measure Preserving Transformations

Canadian Journal of Mathematics, 1988
In this paper we consider a question concerning the conjugacy class of an arbitrary ergodic automorphism σ of a sigma finite Lebesgue space (X, , μ) (i.e., a is a ju-preserving bimeasurable bijection of (X, , μ). Specifically we proveTHEOREM 1. Let τ, σ be any pair of ergodic automorphisms of an infinite sigma finite Lebesgue space (X, , μ).
Alpern, S., Choksi, J. R., Prasad, V. S.
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Square Roots of Measure Preserving Transformations

American Journal of Mathematics, 1942
Not ...
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Commuting measure-preserving transformations

Israel Journal of Mathematics, 1972
Let φ1, ... ,φd be commuting measure-preserving transformations, \( \phi ^l \equiv \phi _1^{l_1 } \phi _2^{l_2 } \cdot \cdot \cdot \phi _d^{l_d } ,\Phi = \left\{ {\phi ^l } \right\} \). The Kakutani-Rokhlin tower theorem is proved in a refined form for non-periodic groups Φ, and the Shannon-McMillan theorem is extended to ergodic groups.
Katznelson, Yitzhak, Weiss, Benjamin
openaire   +1 more source