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UNCOUNTABILITY OF THE SETS OF HARMONIC POTENTIALSMARTIN M NIETO.1981; PHYS. REV. D; ISSN 0556-2821; USA; DA. 1981; VOL. 24; NO 4; PP. 1030-1032; BIBL. 8 REF.Article

SIMPLE SERIES SOLUTIONS OF DIRICHLET FIELD PROBLEMS WITH SYMMETRICAL CIRCULAR BOUNDARIESVEIN PR.1972; PROC. INSTIT. ELECTR. ENGRS; G.B.; DA. 1972; VOL. 119; NO 9; PP. 1426-1428Serial Issue

INEQUIVALENCE OF THE CLASSES OF QUANTUM AND CLASSICAL HARMONIC POTENTIALS: PROOF BY EXAMPLEGHOSH G; HASSE RW.1981; PHYS. REV. D; ISSN 0556-2821; USA; DA. 1981; VOL. 24; NO 4; PP. 1027-1029; BIBL. 6 REF.Article

UTILISATION DES DOCUMENTS CARTOGRAPHIQUES (ANOMALIES DE BOUGUER, CARTES D'ALTITUDES) POUR UNE DEFINITION PRECISE DU POTENTIEL DANS L'ESPACE EXTERIEUR AU GEOIDE VRAI.DUFOUR HM.1975; BOLL. GEOD. SCI. AFFINI; ITAL.; DA. 1975; VOL. 34; NO 3; PP. 333-348; BIBL. 3 REF.Article

LE POTENTIEL HARMONIQUE DE STAECKEL EN COORDONNEES CYLINDRIQUES ELLIPTIQUES ET PARABOLIQUESBURSHTEJN EI.1979; ASTR. ZH.; SUN; DA. 1979; VOL. 56; NO 1; PP. 151-154; ABS. ENG; BIBL. 8 REF.Article

A MODEL FOR THE STRUCTURE OF AMORPHUS METALS.KOSKENMAKI DC.1976; MATER. SCI. ENGNG; NETHERL.; DA. 1976; VOL. 23; NO 2-3; PP. 207-210; BIBL. 8 REF.; (INST. CONF. RAPIDLY QUENCHED MET. 2. PROC.; CAMBRIDGE, MASS.; 1975)Conference Paper

SOLUTION ANALYTIQUE-NUMERIQUE D'UN PROBLEME AUX LIMITES DU POTENTIEL AXISYMETRIQUE GENERALISEMAKAROV VL; GUMINSKAYA NA.1974; MAT. FIZ., U.S.S.R.; S.S.S.R.; DA. 1974; NO 16; PP. 117-124; BIBL. 5 REF.Article

UNICITE LOCALE DE LA SOLUTION DU PROBLEME INVERSE DU POTENTIEL LOGARITHMIQUE POUR UNE DENSITE VARIABLEMIKHALYUK MI.1974; MAT. FIZ., U.S.S.R.; S.S.S.R.; DA. 1974; NO 16; PP. 148-152Article

TEMPERATURE EFFECT IN QUASIHARMONIC INFRARED BANDS OF STRESSED POLYMERSBRETZLAFF RS; WOOL RP.1981; J. APPL. PHYS.; ISSN 0021-8979; USA; DA. 1981; VOL. 52; NO 10; PP. 5964-5969; BIBL. 18 REF.Article

RUBBER ELASTICITY THEORY: A NETWORK OF ENTANGLED CHAINSMARRUCCI G.1981; MACROMOLECULES; ISSN 0024-9297; USA; DA. 1981; VOL. 14; NO 2; PP. 434-442; BIBL. 23 REF.Article

WIGNER APPROACH TO QUANTIZATION. NONCANONICAL QUANTIZATION OF TWO PARTICLES INTERACTING VIA A HARMONIC POTENTIALPALEV TD.1982; J. MATH. PHYS. (N. Y.); ISSN 0022-2488; USA; DA. 1982; VOL. 23; NO 10; PP. 1778-1784; BIBL. 19 REF.Article

STATISTICAL MECHANICS OF A CONFINEMENT ELECTRON GAS IN A UNIFORM ELECTROMAGNETIC FIELDVLACHOS KE; JANNUSSIS AD.1981; PHYSICA, A; ISSN 0378-4371; NLD; DA. 1981; VOL. 107; NO 3; PP. 598-608; BIBL. 12 REF.Article

SUR L'UNICITE DE QUELQUES PROBLEMES INVERSES EXTERIEURS DU POTENTIEL METAHARMONIQUEVABISHCHEVICH PN.1979; DOKL. AKAD. NAUK S.S.S.R.; SUN; DA. 1979; VOL. 245; NO 5; PP. 1033-1036; BIBL. 4 REF.Article

THEORIE DU POTENTIEL ANGULAIRE HARMONIQUEGABOV SA.1980; VEST. MOSKOV. UNIV., 1; SUN; DA. 1980; NO 5; PP. 13-17; ABS. ENG; BIBL. 8 REF.Article

Efficiency of a Brownian information machineBAUER, Michael; ABREU, David; SEIFERT, Udo et al.Journal of physics. A, Mathematical and theoretical (Print). 2012, Vol 45, Num 16, issn 1751-8113, 162001.1-162001.8Article

Slow Modes in Stellar Systems with Nearly Harmonic Potentials: I. Spoke Approximation, Radial Orbit InstabilityPOLYACHENKO, V. L; POLYACHENKO, E. V; SHUKHMAN, I. G et al.Astronomy letters (Print). 2010, Vol 36, Num 2, pp 86-108, issn 1063-7737, 23 p.Article

Nonlinear Schrödinger equation with harmonic potentialSHU, J; ZHANG, J.Journal of mathematical physics. 2006, Vol 47, Num 6, issn 0022-2488, 063503.1-063503.6Article

Continuous loading of a non-dissipative atom trapROOS, C. F; CREN, P; GUERY-ODELIN, D et al.Europhysics letters (Print). 2003, Vol 61, Num 2, pp 187-193, issn 0295-5075, 7 p.Article

Gravitational and harmonic oscillator potentials on surfaces of revolutionSANTOPRETE, Manuele.Journal of mathematical physics. 2008, Vol 49, Num 4, issn 0022-2488, 042903.1-042903.16Article

Inhomogeneous critical nonlinear Schrödinger equations with a harmonic potentialDAOMIN CAO; PIGONG HAN.Journal of mathematical physics. 2010, Vol 51, Num 4, issn 0022-2488, 043505.1-043505.24Article

Slow Modes in Stellar Systems with Nearly Harmonic Potentials: II. Gravitational Loss-Cone InstabilityPOLYACHENKO, V. L; POLYACHENKO, E. B; SHUKHMAN, I. G et al.Astronomy letters (Print). 2010, Vol 36, Num 3, pp 175-190, issn 1063-7737, 16 p.Article

Energy criterion of global existence for supercritical nonlinear schrödinger equation with harmonic potentialGUANGGAN CHEN; JIAN ZHANG; YUNYUN WEI et al.Journal of mathematical physics. 2007, Vol 48, Num 7, issn 0022-2488, 073513.1-073513.8Article

Remarks on nonlinear Schrödinger equation with harmonic potentialRUNZHANG XU; YACHENG LIU.Journal of mathematical physics. 2008, Vol 49, Num 4, issn 0022-2488, 043512.1-043512.5Article

The su(1,1) dynamical algebra from the Schrödinger ladder operators for N-dimensional systems: hydrogen atom, Mie-type potential, harmonic oscillator and pseudo-harmonic oscillatorMARTINEZ, D; FLORES-URBINA, J. C; MOTA, R. D et al.Journal of physics. A, Mathematical and theoretical (Print). 2010, Vol 43, Num 13, issn 1751-8113, 135201.1-135201.9Article

Wigner quantum systems: two particles interacting via a harmonic potential. I: Two-dimensional spaceKAMUPINGENE, A. H; PALEV, T. D; TSANEVA, S. P et al.Journal of mathematical physics. 1986, Vol 27, Num 8, pp 2067-2075, issn 0022-2488Article

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