Results 241 to 250 of about 505,503 (271)

Balancing the extremes for antibody developability: hydrophobic and electrostatic germline framework signatures for CDR-loop compensation. [PDF]

MAbs
Spanke VA, Egger-Hoerschinger VJ, Seidler CA, Kroell KB, Wieser V, Imhof-Jung S, Weiche B, Bujotzek A, Georges G, Liedl KR.   +9 more
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Reconfiguring Pain Interpretation Within a Social Model of Health Using a Simplified Version of Wilber's All Quadrant All Levels Framework: An Integral Vision. [PDF]

Behav Sci (Basel)
Johnson MI.
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Why do we fall in love with idols: a qualitative study on motivational changes in the process of idol worship among Chinese adolescents and young adults. [PDF]

BMC Psychol
Dong R, Liu H, Zhang D, Zhu Y.
europepmc   +1 more source

The regulatory roles and therapeutic strategies of the solute carrier transporters in cancer metabolism. [PDF]

NPJ Precis Oncol
Zhang X, Feng J, Cai X, Xu W, Ding T, He M, Dong Y, Xu X, Ye Z.   +8 more
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First Order Expansion in the Semiclassical Limit of the Levy-Lieb Functional. [PDF]

Arch Ration Mech Anal
Colombo M, Di Marino S, Stra F.
europepmc   +1 more source

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Rational first integrals for periodic systems

Zeitschrift für angewandte Mathematik und Physik, 2010
The authors consider the periodic differential system \[ \dot{x}=f(t,x), \] where \((t,x)\in S^1\times \mathbb{C}^n,\) \(S^1=\mathbb{R}\backslash (\mathbb{N}T),\) \(f(t,x)\in C^r(S^1\times \mathbb{C}^n)\), \(r\geq 1\), \(f(t+T,x)=f(t,x)\), \(f(t,0)\equiv 0.\) Sufficient conditions for non-existence and partial existence of rational first integrals for ...
Jiao, Jia, Shi, Shaoyun, Zhou, Qingjian
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Darboux polynomials and rational first integrals of the nonstretching Rolie–Poly model

Applied Mathematics Letters, 2020
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jiankun Wu, Feng Xie
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Rational First Integrals of Separable Differential Equations

Mathematics in Computer Science
Let \(\mathbb{K}\) be a field of characteristic zero and let \(\mathbb{K}(x)\) be a differential field, equipped with a derivation \(\delta_x=d/dx\). Finding a rational first integral of an ordinary differential equation of the form \(dy/dx=p(x,y)\), where \(p(x,y)\in\mathbb{K}(x,y)\), is a central problem in the algebraic theory of ODEs that goes back
Ruyong, Feng, Zewang, Guo, Siting, Xiong
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