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高产、抗病转基因抗虫棉品种——中棉所94A915
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作者 范术丽 王龙 +4 位作者 庞朝友 魏恒玲 王寒涛 王晖 喻树迅 《中国棉花》 2017年第1期35-35,37,共2页
概述了中棉所94A915的选育经过、特征特性,并总结了其关键栽培技术。
关键词 棉花 中棉所94A915 特征特性 栽培技术
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Solving Schrodinger equations using a physically constrained neural network 被引量:2
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作者 蒲开放 李汉林 +1 位作者 吕宏亮 庞龙刚 《Chinese Physics C》 SCIE CAS CSCD 2023年第5期188-194,共7页
Deep neural networks(DNNs)and auto differentiation have been widely used in computational physics to solve variational problems.When a DNN is used to represent the wave function and solve quantum many-body problems us... Deep neural networks(DNNs)and auto differentiation have been widely used in computational physics to solve variational problems.When a DNN is used to represent the wave function and solve quantum many-body problems using variational optimization,various physical constraints have to be injected into the neural network by construction to increase the data and learning efficiency.We build the unitary constraint to the variational wave function using a monotonic neural network to represent the cumulative distribution function(CDF)F(x)=ʃ^(x)_(-∞)Ψ*Ψdx',.Using this constrained neural network to represent the variational wave function,we solve Schrodinger equations using auto-differentiation and stochastic gradient descent(SGD)by minimizing the violation of the trial wave function(x)to the Schrodinger equation.For several classical problems in quantum mechanics,we obtain their ground state wave function and energy with very low errors.The method developed in the present paper may pave a new way for solving nuclear many-body problems in the future. 展开更多
关键词 deep neural network auto differentiation variational problems the cumulative distribution function ground state wave function
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Phase Transition Study Meets Machine Learning 被引量:1
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作者 马余刚 庞龙刚 +1 位作者 王睿 周凯 《Chinese Physics Letters》 SCIE EI CAS CSCD 2023年第12期34-39,共6页
In recent years, machine learning(ML) techniques have emerged as powerful tools for studying many-body complex systems, and encompassing phase transitions in various domains of physics. This mini review provides a con... In recent years, machine learning(ML) techniques have emerged as powerful tools for studying many-body complex systems, and encompassing phase transitions in various domains of physics. This mini review provides a concise yet comprehensive examination of the advancements achieved in applying ML to investigate phase transitions, with a primary focus on those involved in nuclear matter studies. 展开更多
关键词 TRANSITIONS TRANSITION APPLYING
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Signals of α clusters in ^(16)O+^(16)O collisions at the LHC from relativistic hydrodynamic simulations
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作者 丁驰 庞龙刚 +1 位作者 张松 马余刚 《Chinese Physics C》 SCIE CAS CSCD 2023年第2期149-156,共8页
In relativistic heavy ion collisions,the fluctuations of initial entropy density convert to the correlations of final state hadrons in momentum space through the collective expansion of strongly interacting QCD matter... In relativistic heavy ion collisions,the fluctuations of initial entropy density convert to the correlations of final state hadrons in momentum space through the collective expansion of strongly interacting QCD matter.Using a(3+1)D viscous hydrodynamic program,CL Visc,we consider whether the nuclear structure,which provides initial state fluctuations as well as correlations,can affect the final state of heavy ion collisions,and whether one can find signals of α cluster structures in oxygen using final state observables in ^(16)O+ ^(16)O collisions at the CERN Large Hadron Collider.For the initial nucleon distributions in oxygen nuclei,we compare three different configurations,a tetrahedral structure with four-α clusters,the deformed Woods-Saxon distribution,and a spherical symmetric Woods-Saxon distribution.Our results show that the charged multiplicity as a function of centrality and the elliptic flow at the most central collisions using the four-α structure differs from those with the Woods-Saxon and deformed Woods-Saxon distributions,which may help to identify α clustering structures in oxygen nuclei. 展开更多
关键词 alpha cluster heavy ion collisions nuclear structure of oxygen relativistic hydrodynamics
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