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A New Form for the Full Salpeter Equation
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作者 Liu Jueping Chen Xiaoling Hu Ying 《Wuhan University Journal of Natural Sciences》 CAS 1998年第3期43-49,共7页
A more general form of the Bethe Salpater wavefunction for a quark antiquark bound state, in accordance with the spirit of nonrelativistic approximation, is constructed, and the relativistic Salpeter equation is red... A more general form of the Bethe Salpater wavefunction for a quark antiquark bound state, in accordance with the spirit of nonrelativistic approximation, is constructed, and the relativistic Salpeter equation is reduced to two 2×2 matrix equations under an instantaneous approximation, which includes not only the contributions comming from a positive energy state but also ones of a negative energy state, and has no anomalous solution. 展开更多
关键词 Bethe salpeter wavefunction full salpeter equation instantaneous approximation
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重介子谱的相对论动能修正
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作者 杨兴华 阎玉立 陈洪 《西南师范大学学报(自然科学版)》 CAS CSCD 北大核心 2003年第1期72-75,共4页
使用超弦理论激发的伸缩子 胶子有效耦合得到的重夸克势研究了重介子的能谱,采用统一的方式来求解Salpeter方程和Schr dinger方程,以便能真实地比较相对论动能修正的效应.发现相对论Salpeter方程更好地说明了实验上观察到的重介子能级.
关键词 重介子 能谱 伸缩子 重夸克势 相对论动能修正 能级 量子色动力学 salpeter方程
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Semi-Relativistic Reflection and Transmission Coefficients for Two Spinless Particles Separated by a Rectangular-Shaped Potential Barrier
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作者 K.E.Thylwe O.J.Oluwadare K.J.Oyewumi 《Communications in Theoretical Physics》 SCIE CAS CSCD 2016年第10期389-395,共7页
A generalized Schr¨odinger approximation,due to Ikhdair & Sever,of the semi-relativistic two-body problem with a rectangular barrier in(1+1) dimensions is compared with exact computations.Exact and approximat... A generalized Schr¨odinger approximation,due to Ikhdair & Sever,of the semi-relativistic two-body problem with a rectangular barrier in(1+1) dimensions is compared with exact computations.Exact and approximate transmission and reflection coefficients are obtained in terms of local wave numbers.The approximate transmission and reflection coefficients turn out to be surprisingly accurate in an energy range |∈-V0| < 2μc^2,where μ is the reduced mass,∈ the scattering energy,and V_0 the barrier top energy.The approximate wave numbers are less accurate. 展开更多
关键词 two-body relativistic equation rectangular barrier transmission 1+1D relativistic scattering semi-relativistic approximation spinless salpeter equation
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Two-Body Scattering in(1+1) Dimensions by a Semi-relativistic Formalism and a Hulthén Interaction Potential
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作者 S.Hassanabadi M.Ghominejad K.-E.Thylwe 《Communications in Theoretical Physics》 SCIE CAS CSCD 2015年第4期423-426,共4页
Scattering solutions of two-body Spinless Salpeter Equation(SSE) are investigated in the center of mass frame with a repulsive, symmetric Hulth′en potential in one spatial dimension. Transmission and reflection coeff... Scattering solutions of two-body Spinless Salpeter Equation(SSE) are investigated in the center of mass frame with a repulsive, symmetric Hulth′en potential in one spatial dimension. Transmission and reflection coefficients are calculated and discussed. 展开更多
关键词 Spinless salpeter Equation transmission and reflection coefficients Hulthén potential
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A semi-relativistic treatment of spinless particles subject to the nuclear Woods-Saxon potential
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作者 M.Hamzavi S.M.Ikhdair A.A.Rajabi 《Chinese Physics C》 SCIE CAS CSCD 2013年第6期12-17,共6页
By applying an appropriate Pekeris approximation to deal with the centrifugal term, we present an approximate systematic solution of the two-body spinless Salpeter (SS) equation with the Woods-Saxon interaction pote... By applying an appropriate Pekeris approximation to deal with the centrifugal term, we present an approximate systematic solution of the two-body spinless Salpeter (SS) equation with the Woods-Saxon interaction potential for an arbitrary/-state. The analytical semi-relativistic bound-state energy eigenvalues and the corresponding wave functions are calculated. Two special cases from our solution are studied: the approximated SchrSdinger- Woods-Saxon problem for an arbitrary/-state and the exact s-wave (l=0). 展开更多
关键词 spinless salpeter equation usual Woods-Saxon potential Nikiforov-Uvarov method
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