Results 61 to 70 of about 3,514 (240)
This paper reviews the physics of liquid metals in RF devices, including the influence of mechanical strain on resonance as well as fabrication methods and strategies for designing tunable and strain‐tolerant inductors, capacitors, and antennas.
Md Saifur Rahman, William J. Scheideler
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Accumulated dose stability parameters in p-type and n-type silicon diodes
This work investigates the influence of doping type on the dose responses and the accumulated dose stability of n- and p-type silicon MCz diodes. The operating principle of diode-based dosimeters relies on measuring the radiation-induced currents ...
Kelly Pascoalino +3 more
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In the present work, we investigate certain algebraic and differential properties of the orthogonal polynomials with respect to a discrete–continuous Sobolev-type inner product defined in terms of the Jacobi measure.
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Inequalities for the Polar Derivatives of a Polynomial
Let $P(z)$ be a polynomial of degree $n,$ having all its zeros in $|z|\leq 1.$ In this paper, we estimate $kth$ polar derivative of $P(z)$ on $|z|=1$ and thereby obtain compact generalizations of some known results which among other things yields a refinement of a result due to Paul Turán.
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Ising machines are emerging as specialized hardware solvers for computationally hard optimization problems. This review examines five major platforms—digital CMOS, analog CMOS, emerging devices, coherent optics, and quantum systems—highlighting physics‐rooted advantages and shared bottlenecks in scalability and connectivity.
Hyunjun Lee, Joon Pyo Kim, Sanghyeon Kim
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Polar permutation graphs are polynomial-time recognisable
Polar graphs generalise bipartite graphs, cobipartite graphs, and split graphs, and they constitute a special type of matrix partitions. A graph is polar if its vertex set can be partitioned into two, such that one part induces a complete multipartite graph and the other part induces a disjoint union of complete graphs.
Tínaz Ekim +2 more
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A note on the zeros of polar derivative of a polynomial
In $[4,7]$, Enestrom Kakeya theorem has stated as the following. If $f(z)=\sum_{j=0}^n k_j z^j$ is the $n^{t h}$ degree polynomial with real coefficients such that $0<k_0 \leq k_1 \leq \ldots \leq k_{n-2} \leq k_{n-1} \leq k_n$ then all zeros of $\mathrm{f}(\mathrm{z})$ lies in $|z| \leq 1$.
null K. Praveen Kumar +1 more
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Scan‐Path‐ and Initial‐State‐Dependent Superdomain Switching in (111)‐Oriented PZT
Scan trajectory and initial superdomain topology govern polarization switching in (111)‐oriented PZT. Automated AFM writing, pulsing experiments, and interferometric 3D‐PFM show that raster scans reproducibly stabilize ordered Type‐I stripe superdomains with constrained variant selection, whereas spiral trajectories generate frustrated mixed‐variant ...
Rama Vasudevan +11 more
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Inequalities for the polar derivative of a polynomial
Let \(D_{\alpha}P(z)\) denote the polar differentiation of the polynomial \(P(z)\) of degree \(n\) with respect to the point \(\alpha\), i.e. \(D_{\alpha}P(z)=nP(z)+(\alpha -z)P'(z)\). In this paper several inequalities of Bernstein type for complex polynomials are generalized to the case of the polar differentiation.
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Machine learning interatomic potentials bridge quantum accuracy and computational efficiency for materials discovery. Architectures from Gaussian process regression to equivariant graph neural networks, training strategies including active learning and foundation models, and applications in solid‐state electrolytes, batteries, electrocatalysts ...
In Kee Park +19 more
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