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LAGRANGE TRIANGLE OF QUARKS

机译:拉格朗日三角三角

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摘要

An approximate model is proposed for a system of three Schrodinger particles of equal masses, interacting mutually through a universal two-body potential. They are assumed to form during their motion a (generally) varying equilateral triangle corresponding to Lagrange's exact triangle solution 'of the classical three-body problem. The resulting wave equation is formally a two-body Schrodinger equation (in the centre-of-mass frame). This is applied to three constituent quarks in the nucleon. The presented model, called "Lagrange triangle of Schrodinger particles", may be considered as a nonrelativistic approximation to the much more complicated "Lagrange triangle of Dirac particles" constructed by the author a decade ago.
机译:对于具有相等质量的三个薛定inger粒子的系统,提出了一个近似模型,它们通过一个普遍的两体势相互作用。假定它们在运动过程中形成一个(通常)变化的等边三角形,该三角形对应于经典三体问题的拉格朗日精确三角形解。所得的波动方程形式上是一个两体薛定inger方程(在质心框架中)。这适用于核子中的三个构成夸克。提出的模型称为“薛定inger粒子的拉格朗日三角形”,可以认为是作者十年前构建的更为复杂的“狄拉克粒子的拉格朗日三角形”的非相对论近似。

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