真诚 勤勉 达观 自然
1 Equations of self-similar fractal measure based on the non-integral order calculus
2 The approximate equivalent analytical solution of the nonlinear dynamics equation and its applications
Adaptive connection equation and its preset iteration method in discontinuous area of data curve
prediction for an electronic circuit element (Nonlinstor) with the
deepening charge-controlled capacitor properties based on the form of
the nonlinear differential equation
Mechanical equation of
of light for the
constancy of two-way velocity of light(invariance
two-way speed of light)
The extended form of average energy equation and the tendency differential equation of the average particle number for the statistical distributions of the particles
5 Tendency equations of stable nuclides, limit of periodic table of chemical element, and distributional equation of particle mass
Equation of average binding energy per nucleon
6 Continuous orbit theory and discrete orbit (or stable orbit) theory of celestial body motion
General form of Binet’s equation of celestial body motion orbit
Reports and Papers
1 YAN Kun. Energy-exchange descriptions on the superluminal velocity and quantum fractal
2 YAN Kun.
The general expression of Binet equation about celestial bodies motion
"Progress in Geophysics (in Chinese with abstract in English),2005, 20(2): 534～539. DOI:10.3969/j.issn.1004-2903.2005.02.052."
3 YAN Kun. The tendency analytical equations of stable nuclides and the superluminal velocity motion laws of matter in geospace
"Progress in Geophysics (in Chinese with abstract in English),2006, 21(1): 38～47. DOI:10.3969/j.issn.1004-2903.2006.01.007."
4 YAN Kun.
Introduction on background medium theory about celestial body motion
orbit and equation of non-integral order calculus about self-similar
fractal measure calculation
"Progress in Geophysics (in Chinese with abstract in English), 2007, 22(2): 451～462. DOI:10.3969/j.issn.1004-2903.2007.02.018."
5 YAN Kun. Research on adaptive connection equation in discontinuous
area of data curve
YAN Kun. Brief
annotation of the connection equation
Before Initially (Āgama)
After Finally (Tathatā)