kw.\*:(%22INDICE MASLOV%22)
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CONNEXIONS SINGULIERES ET CLASSE DE MASLOV = SINGULAR CONNECTIONS AND MASLOV CLASSHASSAN ERIC.1982; ; FRA; DA. 1982; 82 P.; 21 CM; BIBL. 9 REF.; TH. 3E CYCLE: MATH. PURES/TOULOUSE 3/1982/2606Thesis
Graded Lagrangian submanifoldsSEIDEL, P.Bulletin de la Société Mathématique de France. 2000, Vol 128, Num 1, pp 103-149, issn 0037-9484Article
Classes isotropes et classes de Maslov = Isotropic and Maslov classesNIGLIO, L.Annales de la faculté des sciences de Toulouse. 1995, Vol 4, Num 3, pp 633-654, issn 0240-2963Article
Méthode de l'opérateur de Maslov pour le problème des vagues générées par un point de pression mobile au-dessus d'un fond variableDOBROKHOTOV, S. YU; ZHEVANDROV, P. N.Izvestiâ Akademii nauk SSSR. Fizika atmosfery i okeana. 1985, Vol 21, Num 7, pp 744-751, issn 0002-3515Article
Modification of the two-level model of V.P. Maslov and phase transitionsKOVAL', G. V.Doklady. Mathematics. 2003, Vol 68, Num 3, pp 457-459, issn 1064-5624, 3 p.Article
Classical basis for quantum spectral fluctuations in hyperbolic systemsMÜLLER, S.The European physical journal. B, Condensed matter physics. 2003, Vol 34, Num 3, pp 305-319, issn 1434-6028, 15 p.Article
Orbit bifurcations and wavefunction autocorrelationsBÄCKER, A; KEATING, J. P; PRADO, S. D et al.Nonlinearity (Bristol. Print). 2002, Vol 15, Num 5, pp 1417-1433, issn 0951-7715Article
INDICE DE MASLOV ET SPINEURS SYMPLECTIQUESRAMORASATA.1978; ; FRA; DA. 1978; 2103; 108 P.; 29 CM; BIBL. 18 REF.; TH. 3E CYCLE: MATH. PURES, GEOMETRIE DIFFERENTIELLE/TOULOUSE/1978Thesis
Spineurs symplectiques purs et indice de Maslov de plans lagrangiens positifs = Pure symplectic spinors and Maslov index of positive Lagrangian planesMAGNERON, B.Journal of functional analysis. 1984, Vol 59, Num 1, pp 90-122, issn 0022-1236Article
The Maslov-Arnol'd index and phase transitionsMURAI, N; TSUMURAYA, H.Physics letters. A. 1983, Vol 98, Num 4, pp 161-164, issn 0375-9601Article
Une structure symplectique complète sur R6 avec une sphère lagrangienne plongéeMuller, Marie-Paule; Bennequin, Daniel.1989, 81 p.Thesis
OPERATEURS INTEGRAUX DE FOURIERDANILOV VG; LE VU AN.1979; MAT. SBOR.; SUN; DA. 1979; VOL. 110; NO 3; PP. 323-368; BIBL. 17 REF.Article
Computation of the Maslov index and the spectral flow via partial signaturesGIAMBO, Roberto; PICCIONE, Paolo; PORTALURI, Alessandro et al.Comptes rendus. Mathématique. 2004, Vol 338, Num 5, pp 397-402, issn 1631-073X, 6 p.Article
Hyperbolic characteristics on star-shaped hypersurfacesLIU, C.-G; LONG, Y.Annales de l'Institut Henri Poincaré. Analyse non linéaire. 1999, Vol 16, Num 6, pp 725-746, issn 0294-1449Article
COUNTING DEFECT MODES IN PERIODIC EIGENVALUE PROBLEMSBRONSKI, Jared C; RAPTI, Zoi.SIAM journal on mathematical analysis. 2011, Vol 43, Num 1-2, pp 803-827, issn 0036-1410, 25 p.Article
On half-form quantization of Lagrangian manifolds and quantum mechanics in phase spaceDE GOSSON, M.Bulletin des sciences mathématiques (Paris. 1885). 1997, Vol 121, Num 4, pp 301-322, issn 0007-4497Article
IL-22 : A critical mediator in mucosal host defenseAUJLA, S. J; KOLLS, J. K.Journal of molecular medicine (Berlin. Print). 2009, Vol 87, Num 5, pp 451-454, issn 0946-2716, 4 p.Article
On the usefulness of an index due to Leray for studying the intersections of Lagrangian and symplectic pathsDE GOSSON, Maurice.Journal de mathématiques pures et appliquées. 2009, Vol 91, Num 6, pp 598-613, issn 0021-7824, 16 p.Article
On the Hamiltonian property of the truncated Hugoniot-Maslov chain for trajectories of mesoscale vorticesDOBROKHOTOV, S. Yu; TIROZZI, B.Doklady. Mathematics. 2002, Vol 65, Num 3, pp 453-458, issn 1064-5624Article
The Maslov index and a generalized Morse index theorem for non-positive definite metricsPICCIONE, P; TAUSK, D. V.Comptes rendus de l'Académie des sciences. Série 1, Mathématique. 2000, Vol 331, Num 5, pp 385-389, issn 0764-4442Article
Welche Kältemittel in der Zukunft? = Which refrigerant in the future?DOÊRING, R.Die Kälte und Klimatechnik. 1990, Vol 43, Num 9, pp 472-482, issn 0343-2246, 6 p.Article
COMPARISON RESULTS FOR CONJUGATE AND FOCAL POINTS IN SEMI-RIEMANNIAN GEOMETRY VIA MASLOV INDEXJAVALOYES, Miguel Angel; PICCIONE, Paolo.Pacific journal of mathematics. 2009, Vol 243, Num 1, pp 43-56, issn 0030-8730, 14 p.Article
On nonimbeddability of hartogs figures into complex manifoldsCHIRKA, E; IVASHKOVICH, S.Bulletin de la Société Mathématique de France. 2006, Vol 134, Num 2, pp 261-267, issn 0037-9484, 7 p.Article
Interprétation de la classe de Maslov dans la K-théorie hermitienne et dans la théorie relative de Chern-Weil = Interpretation of the Maslov class in hermitian K-theory and in relative Chern-Weil theoryLapa De Souza, Maria-Luiza; Karoubi, Max.1993, 67 p.Thesis
Cyclic evolution in quantum mechanics and the phases of Bohr-Sommerfeld and MaslovLITTLEJOHN, R. G.Physical review letters. 1988, Vol 61, Num 19, pp 2159-2162, issn 0031-9007Article