Results 131 to 140 of about 2,722,864 (361)
Existence and concentration of ground state solution to a nonlocal Schrödinger equation [PDF]
Anmin Mao, Qian Zhang
openalex +1 more source
Methods to improve antibody–drug conjugate (ADC) treatment durability in cancer therapy are needed. We utilized ADCs and immune‐stimulating antibody conjugates (ISACs), which are made from two non‐competitive antibodies, to enhance the entry of toxic payloads into cancer cells and deliver immunostimulatory agents into immune cells.
Tiexin Wang +3 more
wiley +1 more source
Ground state solutions for magnetic Schrödinger equations with polynomial growth
In this article, we investigate the following nonlinear magnetic Schrödinger equations: (−i∇+A(x))2u+V(x)u=f1(x,∣v∣2)v,(−i∇+A(x))2v+V(x)v=f2(x,∣u∣2)u,\left\{\begin{array}{l}{\left(-i\nabla +A\left(x))}^{2}u+V\left(x)u={f}_{1}\left(x,{| v| }^{2})v ...
Wu Yan, Chen Peng
doaj +1 more source
Symmetry and concentration behavior of ground state in axially symmetric domains
We let Ω(r) be the axially symmetric bounded domains which satisfy some suitable conditions, then the ground-state solutions of the semilinear elliptic equation in Ω(r) are nonaxially symmetric and concentrative on one side.
Tsung-Fang Wu
doaj +1 more source
A Multigrid Method for the Ground State Solution of Bose-Einstein Condensates [PDF]
Hehu Xie, Manting Xie
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Ground state solutions for non-autonomous dynamical systems [PDF]
We study the existence of periodic solutions for a second order non-autonomous dynamical system. We allow both sublinear and superlinear problems. We obtain ground state solutions.
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Correlation of the differential expression of PIK3R1 and its spliced variant, p55α, in pan‐cancer
PIK3R1 undergoes alternative splicing to generate the isoforms, p85α and p55α. By combining large patient datasets with laboratory experiments, we show that PIK3R1 spliced variants shape cancer behavior. While tumors lose the protective p85α isoform, p55α is overexpressed, changes linked to poorer survival and more pronounced in African American ...
Ishita Gupta +10 more
wiley +1 more source
Ground state solutions for a class of fractional Kirchhoff-Choquard equations [PDF]
Jie Yang, lintao liu, Haibo Chen
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Symmetric ground state solutions of m-coupled nonlinear Schrödinger equations
We prove the existence of radial and radially decreasing ground states of an m-coupled nonlinear Schrodinger equation with a general nonlinearity.
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In this paper, we study the following Schrodinger equation − Δ u + ( 1 + μ a ( x ) ) u = f ( u ) + | u | 2 ∗ − 2 u , in R N , where N ≥ 3 and μ > 0 . We obtain a ground state solution for the above equation.
Li Yin, Xing-Ping Wu
semanticscholar +1 more source

