Kinetic energy based relativistic first order wave equations

被引：1

作者：

Umul, Yusuf Ziya ^{[1
]}

机构：

[1] Cankaya Univ, Elect & Commun Dept, Eskisehir Yolu 29 Km, TR-06790 Ankara, Turkey

来源：

OPTIK | 2019年 / 181卷

关键词：

Relativistic quantum mechanics; Special relativity; Wave equation; ELECTRON;

D O I：

10.1016/j.ijleo.2018.12.042

中图分类号：

O43 [光学];

学科分类号：

070207 ; 0803 ;

摘要：

A relativistic wave equation is derived for spin-1/2 particles. The energy relation is taken into account with respect to the kinetic energy term. Two first order differential equations are obtained from the kinetic energy based relativistic equations. The spin information is integrated to the new equations in two alternative forms.

引用

页码：320 / 325

页数：6

共 50 条

[11] COMPARING CLASSICAL AND RELATIVISTIC KINEMATICS IN FIRST-ORDER LOGIC
Lefever, Koen
Szekely, Gergely
LOGIQUE ET ANALYSE, 2018, (241) : 57 - 117
[12] Free q-deformed relativistic wave equations by representation theory
C. Blohmann
The European Physical Journal C - Particles and Fields, 2003, 30 : 435 - 445
[13] Fields on the Poincaré Group: Arbitrary Spin Description and Relativistic Wave Equations
D. M. Gitman
A. L. Shelepin
International Journal of Theoretical Physics, 2001, 40 : 603 - 684
[14] A wave and beam equations with structural damping of negative order
Khaldi, Said
FILOMAT, 2024, 38 (14) : 4853 - 4862
[15] Light Cone analysis of relativistic first-order in the gradients hydrodynamics
Brun-Battistini, D.
Sandoval-Villalbazo, A.
IV MEXICAN MEETING ON MATHEMATICAL AND EXPERIMENTAL PHYSICS: RELATIVISTIC FLUIDS AND BIOLOGICAL PHYSICS, 2010, 1312 : 57 - 62
[16] Kinetic theory of chiral relativistic plasmas and energy density of their gauge collective excitations
Manuel, Cristina
Torres-Rincon, Juan M.
PHYSICAL REVIEW D, 2014, 89 (09):
[17] A weighted estimate for two dimensional Schrodinger, matrix Schrodinger, and wave equations with resonance of the first kind at zero energy
Toprak, Ebru
JOURNAL OF SPECTRAL THEORY, 2017, 7 (04) : 1235 - 1284
[18] Energy decay for wave equations with a potential and a localized damping
Xiaoyan Li
Ryo Ikehata
Nonlinear Differential Equations and Applications NoDEA, 2024, 31
[19] Energy decay for wave equations with a potential and a localized damping
Li, Xiaoyan
Ikehata, Ryo
NODEA-NONLINEAR DIFFERENTIAL EQUATIONS AND APPLICATIONS, 2024, 31 (02):
[20] Microlocal partition of energy for linear wave or Schrodinger equations
Delort, Jean -Marc
TUNISIAN JOURNAL OF MATHEMATICS, 2022, 4 (02) : 329 - 385

← 1 2 3 4 5 →