Results 111 to 120 of about 299,219 (282)
Center of planar quintic quasi--homogeneous polynomial differential systems
The authors describe all planar polynomial systems of degree five which are quasi-homogeneous of type \((i,j)\), where \(i,j\) are coprime numbers satisfying \(6\geq i>j\geq 1\). There are 15 such systems, among them the only system with a (global) center is \[ \dot{x}=-3bxy^2-y^5,\;\dot{y}=by^3+x,\;\;b ...
Tang, Yilei, Wang, Long, Zhang, Xiang
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Anion‐exchange doping of conjugated polymers is an effective way to achieve high conductivities. Here, we report over 2000 S cm−1 electrical conductivity for doped P(g3BTTT). In addition, we show that P(g3BTTT) sustains exceptionally high doping levels without any drop in the charge mobility.
Basil Hunger +14 more
wiley +1 more source
We study the number of limit cycles that bifurcate from the periodic solutions surrounding a uniform isochronous center located at the origin of the quartic polynomial differential system $$ \dot{x}=-y+xy(x^2+y^2),\quad \dot{y}=x+y^2(x^2+y^2 ...
Jackson Itikawa, Jaume Llibre
doaj
We firstly apply the trial equation method to generalized (2+1)-dimensional Gardner equation to reduce the nonlinear partial differential equation into ordinary equation.
Yue Kai +3 more
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DECOMPOSITION OF CENTRO-AFFINE COVARIANTS OF POLYNOMIAL DIFFERENTIAL SYSTEMS
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dali, Dahira, Cheng, Sui Sun
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AI–Guided 4D Printing of Carnivorous Plants–Inspired Microneedles for Accelerated Wound Healing
This work presents an artificial intelligence (AI)‐guided 4D‐printed microneedle platform inspired by carnivorous plants for wound healing. A thermo‐responsive shape memory polymer enables body temperature–triggered self‐coiling for autonomous wound closure.
Hyun Lee +21 more
wiley +1 more source
Limit cycles for piecewise smooth perturbations of a cubic polynomial differential center
In this article, we study the planar cubic polynomial differential system $$\displaylines{ \dot{x}=-yR(x,y)\cr \dot{y}=xR(x,y) }$$ where $R(x,y)=0$ is a conic and $R(0,0)\neq 0$.
Shimin Li, Tiren Huang
doaj
Classification of Exact Solutions for Generalized Form of Equation
The classification of exact solutions, including solitons and elliptic solutions, to the generalized equation by the complete discrimination system for polynomial method has been obtained.
Hasan Bulut
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Additive Manufacture of Diamond:Titanium Hybrid Quantum Sensors
ABSTRACT Additive manufacture represents one of the most advanced techniques for the creation of complex parts for applications as diverse as aerospace and implant surgery. However, a challenge with bespoke manufacture of metal parts is the incorporation of sensor elements in a fashion compatible with the 3D printing process.
Daniel Stavrevski +12 more
wiley +1 more source
The unstable production of renewable energy sources, which is difficult to model using conventional computational techniques, may be predicted to advantage by means of biologically inspired soft-computing methods.
Ladislav Zjavka +3 more
doaj +1 more source

