Results 61 to 70 of about 5,785 (299)
SPICE‐Compatible Compact Modeling of Cuprate‐Based Memristors Across a Wide Temperature Range
A physics‐guided compact model for YBCO memristors is introduced, incorporating carrier trapping, field‐induced detrapping, and a differential balance equation to describe their switching dynamics. The model is compared with experiments and implemented in LTspice, allowing realistic circuit‐level simulations.
Thomas Günkel +6 more
wiley +1 more source
Silicon Nitride Resistive Memories
Amorphous SiNx is an attractive resistance switching material for ReRAM applications due to its physicochemical properties, such as humidity resistance, low oxygen diffusivity, and is used as a metal diffusion blocker. By modifying the ratio between N and Si atoms, the microstructure of the SiNx is affected, rendering it possible to change the ...
Alexandros‐Eleftherios Mavropoulis +7 more
wiley +1 more source
Discrete Neumann boundary value problem for a nonlinear equation with singular ϕ-Laplacian
Let I ⊂ R $I\subset\mathbb{R}$ be an open interval with 0 ∈ I $0\in I$ , and let g ∈ C 1 ( I , ( 0 , + ∞ ) ) $g\in C^{1}(I, (0,+\infty))$ . Let N ∈ N $N\in\mathbb{N}$ be an integer with N ≥ 4 $N\geq4$ , [ 2 , N − 1 ] Z : = { 2 , 3 , … , N − 1 } $[2, N-1 ...
Man Xu, Ruyun Ma
doaj +1 more source
Harnessing Phase Dynamics Across Diverse Frequencies with Multifrequency Oscillatory Neural Networks
Oscillatory Neural Networks (ONNs) are an emerging computing paradigm that encodes information in the phases of coupled oscillators. Traditionally, ONNs have been investigated using homogeneous frequency oscillators. However, physical hardware implementations are inherently subject to frequency mismatches, device variability, and nonuniformities.
Nil Dinç +2 more
wiley +1 more source
Resonant problem for a class of BVPs on the half-line
We provide an existence result for a Neumann nonlinear boundary value problem posed on the half-line. Our main tool is the multi-valued version of the Miranda Theorem.
Toufik Moussaoui +1 more
doaj +1 more source
Constant-sign solutions for a nonlinear Neumann problem involving the discrete p-Laplacian [PDF]
In this paper, we investigate the existence of constant-sign solutions for a nonlinear Neumann boundary value problem involving the discrete \(p\)-Laplacian. Our approach is based on an abstract local minimum theorem and truncation techniques.
Pasquale Candito, Giuseppina D'Aguí
doaj +1 more source
This is the post-print version of the Article. The official publised version can be accessed from the links below. Copyright @ 2013 Springer BaselEmploying the localized integral potentials associated with the Laplace operator, the Dirichlet, Neumann and
Mikhailov, SE +2 more
core +1 more source
The Neumann problem in graph Lipschitz domain in the plane
We study new aspects of the solvability of the classical Neumann boundary value problem in a graph Lipschitz domain in the plane. When the domain is the upper half-plane, the boundary data is assumed to belong to weighted Lebesgue or weighted Lorentz ...
Ortiz Caraballo, Carmen +2 more
core +1 more source
The systematic design of memristor‐based neural network is provided by analog conductance state parameters to accurately emulate the software‐based high‐resolution weight at discrete device level. The requirement of discrete analog conductance of memristor device is measured as ≈50 states with nonlinearity value of ≈0.142 within the deviation range of ...
Jingon Jang, Yoonseok Song, Sungjun Park
wiley +1 more source
Liapunov-type inequalities and Neumann boundary value problems at resonance [PDF]
The paper is concerned with the study of a space-dependent second-order equation with Neumann boundary conditions. First, the authors carry out a careful analysis of the associated linear problem. Using some Lyapunov type estimates, they manage to evaluate the \( \mathcal{L}^p\) norm of the smallest coefficient function for which the linear problem ...
Cañada, A. +2 more
openaire +2 more sources

