ANHARMONIC PROBLEM SOLUTION IN THEORY OF POLYATOMIC MOLECULE VIBRATIONS AS SOLVED BY METHOD OF EXPANSION IN HARMONIC BASIC FUNCTIONS

被引：0

作者：

GRIBOV, LA ^{[1
]}

KHOVRIN, GV ^{[1
]}

机构：

[1] KA TIMIRYAZEV AGR ACAD, MOSCOW, USSR

来源：

DOKLADY AKADEMII NAUK SSSR | 1974年 / 217卷 / 02期

关键词：

D O I：

暂无

中图分类号：

O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];

学科分类号：

07 ; 0710 ; 09 ;

摘要：

引用

页码：307 / 310

页数：4

共 11 条

[1] VARIATIONAL SOLUTION OF ANHARMONIC PROBLEM IN THE THEORY OF VIBRATIONS OF POLYATOMIC-MOLECULES IN MIXED ANHARMONIC-HARMONIC BASIS
PAVLYUCHKO, AI
OPTIKA I SPEKTROSKOPIYA, 1989, 67 (02): : 286 - 291
[2] SOME QUESTIONS OF ANHARMONIC PROBLEM SOLVING IN THE THEORY OF POLYATOMIC-MOLECULE VIBRATIONS BY THE METHOD OF DIRECT DIAGONALIZATION OF HAMILTONIAN
GRIBOV, LA
PAVLYUCHKO, AI
KHOVRIN, GV
OPTIKA I SPEKTROSKOPIYA, 1979, 47 (03): : 478 - 481
[3] VARIATIONAL METHOD OF SOLVING THE PROBLEM OF ARBITRARY INTERNAL MOTIONS IN A POLYATOMIC MOLECULE - INTERNAL-ROTATION AND ANHARMONIC VIBRATIONS
GRIBOV, LA
RASOVSKY, MR
OPTIKA I SPEKTROSKOPIYA, 1981, 51 (05): : 794 - 797
[4] VARIATIONAL METHOD OF SOLVING THE PROBLEM OF ARBITRARY INTERNAL MOTIONS IN A POLYATOMIC MOLECULE - INTERNAL-ROTATION AND HARMONIC VIBRATIONS
GRIBOV, LA
RASOVSKY, MR
OPTIKA I SPEKTROSKOPIYA, 1981, 51 (04): : 627 - 632
[5] SOLUTION OF PROBLEM OF ANHARMONIC AND HIGH AMPLITUDE VIBRATIONS FOR POLYATOMIC-MOLECULES IN EXACT NATURAL VIBRATIONAL COORDINATES
GRIBOV, LA
OPTICS AND SPECTROSCOPY-USSR, 1971, 31 (05): : 456 - &
[6] Investigations of nuclear dynamics of LaI3 molecule. I. Potential functions of normal vibrations in harmonic and anharmonic approximations
N. I. Giricheva
G. V. Girichev
S. V. Smorodin
Journal of Structural Chemistry, 2007, 48 : 407 - 416
[7] Investigations of nuclear dynamics of LaI3 molecule.: I.: Potential functions of normal vibrations in harmonic and anharmonic approximations
Giricheva, N. I.
Girichev, G. V.
Smorodin, S. V.
JOURNAL OF STRUCTURAL CHEMISTRY, 2007, 48 (03) : 407 - 416
[8] FEATURES OF THE PLANE PROBLEM SOLUTION OF THE ELASTICITY THEORY IN POLAR COORDINATES USING HARMONIC FUNCTIONS
Chigirinskiy, V. V.
Plakhotnik, V. V.
MINING OF MINERAL DEPOSITS, 2011, 5 : 159 - 166
[9] SOLUTION OF FADDEEV EQUATIONS FOR THE pd-SCATTERING PROBLEM USING THE K-HARMONIC EXPANSION METHOD
Kovalchuk, V. I.
JOURNAL OF PHYSICAL STUDIES, 2012, 16 (04):
[10] APPROXIMATE SOLUTION OF AN ELASTICITY THEORY PLANE PROBLEM FOR AN ORTHOTROPIC BODY BY THE R-FUNCTIONS METHOD
RVACHEV, VL
SINEKOP, NI
DOPOVIDI AKADEMII NAUK UKRAINSKOI RSR SERIYA A-FIZIKO-MATEMATICHNI TA TECHNICHNI NAUKI, 1981, (10): : 60 - 63

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