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ANALYSIS OF A MULTISCALE INTERFACE PROBLEM BASED ON THE COUPLING OF PARTIAL AND ORDINARY DIFFERENTIAL EQUATIONS TO MODEL TISSUE PERFUSION. [PDF]

Multiscale Model Simul
Bociu L, Broussard M, Guidoboni G, Strikwerda S.   +3 more
europepmc   +1 more source

Aerospace aluminum surface defect detection method based on Multi-Scale Convolution and attention mechanism. [PDF]

Sci Rep
Zhang R, Cai S, He Z, Zhao Y.
europepmc   +1 more source

CervSpineNet: a hybrid deep learning-based approach for the segmentation of cervical spinous processes. [PDF]

Front Bioeng Biotechnol
Sawant JS, Moukheiber L, Nair A, Mahajan A, Byun J, Pichaimani I, Yoon ST, Martin CT, Mitchell CS.   +8 more
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Exploring N-soliton solutions, multiple rogue wave and the linear superposition principle to the generalized hirota satsuma-ito equation. [PDF]

Sci Rep
Guo Y, Chen Y, Manafian J, Malmir S, Mahmoud KH, Alsubaie AS.   +5 more
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A non-linear integer-valued autoregressive model with zero-inflated data series. [PDF]

J Appl Stat
Popović PM, Bakouch HS, Ristić MM.
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Computation of the smooth max-mutual information via semidefinite programming. [PDF]

Quantum Inf Process
Popp C, Sutter TC, Hiesmayr BC.
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The third-generation-philic WIMP: an EFT analysis. [PDF]

Eur Phys J C Part Fields
Demetriou G, Isidori G, Piazza G, Pinsard E.   +3 more
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Revealing homoclinic breather waves, periodic lump waves and other waves forms of an integrable reduced spin Hirota-Maxwell-Bloch system. [PDF]

Sci Rep
Ceesay B, Yasin MW, Ahmed N, Baber MZ, Bittaye E.   +4 more
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Bilinear Hardy–Steklov Operators

Mathematical Notes, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jain, P., Kanjilal, S., Stepanov, V. D., Ushakova, E. P.   +3 more
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On Bilinear Hardy–Steklov Operators

Доклады академии наук, 2018
The Hardy-Steklov operator on \(L_{p}\)-space on \({\mathbb R}_{+}=(0,\infty)\) is defined by \((Hf)(x)=\int_{a(x)}^{b(x)}f(y)v(y)\,dy\), \(x > 0\), where \(a\) and \(b\) are smooth strictly increasing functions on \({\mathbb R}_{+}\) such that \(0 < a(x) < b(x)\) for all \(x\in {\mathbb R}_{+}\), \(v\) is a measurable nonnegative function on ...
Jain, P., Kanjilal, S., Stepanov, V. D., Ushakova, E. P.   +3 more
openaire   +1 more source