1 The dynamics of a kinetic activator-inhibitor system
来源:J DIFFER EQUATIONS( P 0022-0396 E 1090-2732 ) 发表时间: 2006/10
类型:期刊论文 为本人加分:2086.573237
2 stable patterns with jump discontinuity in systems with turing instability and hysteresis
来源:DISCRETE CONT DYN-A( P 1078-0947 E 1553-5231 ) 发表时间: 2017/02
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3 existence and stability of patterns in a reaction-diffusion-ode system with hysteresis in non-unifor..
来源:DISCRETE CONT DYN-A( P 1078-0947 E 1553-5231 ) 发表时间: 2021/07
类型:期刊论文 为本人加分:408.373527
4 Pattern formation in a reaction-diffusion-ODE model with hysteresis in spatially heterogeneous envir..
来源:J DIFFER EQUATIONS( P 0022-0396 E 1090-2732 ) 发表时间: 2021/04
类型:期刊论文 为本人加分:403.313687
5 hysteresis-driven pattern formation in reaction-diffusion-ode systems
来源:DISCRETE CONT DYN-A( P 1078-0947 E 1553-5231 ) 发表时间: 2020/06
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6 pattern formation in a diffusion-ode model with hysteresis
来源:DIFFER INTEGRAL EQU( P 0893-4983 E ) 发表时间: 2015/07
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7 Locator Function for Concentration Points in a Spatially Heterogeneous Semilinear Neumann Problem
来源:INDIANA U MATH J( P 0022-2518 E 1943-5258 ) 发表时间: 2019/01
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8 On the Role of Basic Production Terms in an Activator-Inhibitor System Modeling Biological Pattern F..
来源:FUNKC EKVACIOJ-SER I( P 0532-8721 E ) 发表时间: 2011/08
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9 Bifurcation analysis of a diffusion-ODE model with Turing instability and hysteresis
来源:HIROSHIMA MATH J( P 0018-2079 E ) 发表时间: 2017/07
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10 Representation Formula for the Critical Points of the Tadjbakhsh-Odeh Functional and its Application
来源:JPN J IND APPL MATH( P 0916-7005 E 1868-937X ) 发表时间: 2008/10
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