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RESEAUX DE BRAVAIS POUR UNE CRISTALLOGRAPHIE A N DIMENSIONS N>3)SVIRIDOV DT.1976; DOKL. AKAD NAUK S.S.S.R.; S.S.S.R.; DA. 1976; VOL. 228; NO 6; PP. 1332-1333; BIBL. 1 REF.Article

LA CONSTRUCTION D'UNE GRANDE MAILLE ELEMENTAIRE DANS LES MODELES QUASI-MOLECULAIRES DES SOLIDESPETRASHEN MI; EHVARESTOV RA; LEDOVSKAYA EM et al.1975; VEST. LENINGRAD. UNIV.; S.S.S.R.; DA. 1975; NO 22; PP. 33-40; ABS. ANGL.; BIBL. 4 REF.Article

A SIMPLE METHOD FOR BRAVAIS LATTICE DETERMINATIONFERRARIS G; IVALDI G.1983; ACTA CRYSTALLOGRAPHICA. SECTION A. CRYSTAL PHYSICS, DIFFRACTION, THEORETICAL AND GENERAL CRYSTALLOGRAPHY; ISSN 0567-7394; DNK; DA. 1983; VOL. 39; NO 4; PP. 595-596; BIBL. 3 REF.Article

BRAVAIS-LATTICE OPERATOR IN CRYSTALSROUYET JP; ZAK J.1981; PHYS. REV. B.; ISSN 0163-1829; USA; DA. 1981; VOL. 23; NO 2; PP. 561-564; BIBL. 11 REF.Article

LATTICE REPRESENTATIONS IN SOLIDSZAK J.1979; PHYS. REV. B; USA; DA. 1979; VOL. 20; NO 6; PP. 2228-2237; BIBL. 22 REF.Article

CORRELATED RANDOM WALK IN LATTICES: TRACER DIFFUSION AT GENERAL CONCENTRATIONTAHIR KHELI RA; ELLIOTT RJ.1983; PHYSICAL REVIEW. B: CONDENSED MATTER; ISSN 0163-1829; USA; DA. 1983; VOL. 27; NO 2; PP. 844-857; BIBL. 27 REF.Article

THE ELECTROSTATIC POTENTIAL IN A FINITE IONIC CRYSTAL: ORTHORHOMBIC BRAVAIS LATTICE.REDLACK A; GRINDLAY J.1974; CANAD. J. PHYS.; CANADA; DA. 1974; VOL. 52; NO 11; PP. 959-961; ABS. FR.; BIBL. 3 REF.Article

QUANTUM MECHANICS IN ONE BAND OF A SOLIDZAK J.1981; PHYS. LETT. SECT. A; ISSN 0375-9601; NLD; DA. 1981; VOL. 83; NO 6; PP. 287-290; BIBL. 14 REF.Article

A SIMPLE PROOF FOR THE EXISTENCE OF UNSTRESSED TETRAGONAL CRYSTALS FOR ARBITRARY INTERATOMIE INTERACTIONSMILSTEIN F.1980; SOLID STATE COMMUN.; ISSN 0038-1098; USA; DA. 1980; VOL. 34; NO 8; PP. 653-654; BIBL. 11 REF.Article

QUASIHARMONIC LATTICE DYNAMICS OF BRAVAIS LATTICES. II. RHOMBOHEDRAL LATTICE WITH SHORT-RANGE CENTRAL FORCES.BARRON THK; GIBBONS TG.1974; J. PHYS. C; G.B.; DA. 1974; VOL. 7; NO 18; PP. 3269-3286; BIBL. 21 REF.Article

QUASIHARMONIC LATTICE DYNAMICS OF BRAVAIS LATTICES. III. THERMAL EXPANSION OF A RHOMBOHEDRAL LATTICE.BARRON THK; GIBBONS TG.1974; J. PHYS. C; G.B.; DA. 1974; VOL. 7; NO 18; PP. 3287-3304; BIBL. 28 REF.Article

SYMMETRICAL GRAIN BOUNDARIES WITH SPECIAL ANGLES AND THEIR COINCIDENCE SITE LATTICESNGUYEN AN; WORM G; HERRMANN R et al.1982; PHYSICA STATUS SOLIDI. (B). BASIC RESEARCH; ISSN 0370-1972; DDR; DA. 1982; VOL. 114; NO 2; PP. 349-357; ABS. GER; BIBL. 9 REF.Article

EVALUATION OF CERTAIN LATTICE SUMS IN ARBITRARY DIMENSIONSCHABA AN.1980; J. PHYS. A; ISSN 0305-4470; GBR; DA. 1980; VOL. 13; NO 9; PP. 3037-3047; BIBL. 9 REF.Article

A NEW GROUP-THEORETICAL DERIVATION OF THE BRAVAIS LATTICESHOSOYA M.1979; J. PHYS. SOC. JAP.; JPN; DA. 1979; VOL. 46; NO 6; PP. 1691-1694; BIBL. 9 REF.Article

QUASIHARMONIC LATTICE DYNAMICS OF BRAVAIS LATTICES. I. MECHANISMS IN CENTRAL FORCE MODELS.BARRON THK; GIBBONS TG.1974; J. PHYS. C; G.B.; DA. 1974; VOL. 7; NO 18; PP. 3260-3268; BIBL. 18 REF.Article

Bravais lattice determination for automatic data collectionKATAYAMA, C.Journal of applied crystallography. 1986, Vol 19, Num 2, pp 69-72, issn 0021-8898Article

Superquasicrystals : self-similar-ordered structures with non-crystallographic point symmetriesNIIZEKI, Komajiro; FUJITA, Nobuhisa.Journal of physics. A, mathematical and general. 2005, Vol 38, Num 13, pp L199-L204, issn 0305-4470Article

Nomenclature for crystal families, Bravais-lattice types and arithmetic classesActa crystallographica. Section A, Crystal physics, diffraction, theoretical and general crystallography. 1985, Vol 41, Num 3, pp 278-280, issn 0567-7394Article

CRISTALLOGRAPHIE GEOMETRIQUEAUTHIER ANDRE.1979; TECHNIQUES DE L'INGENIEUR, GENERALITES; FRA; PARIS: TECH.-ING.; DA. 1979; VOL. 33; NO A94; A240-A241; 24 P.; BIBL. 10 REF.Book Chapter

Bravais lattice invariantsANDREWS, L. C; BERNSTEIN, H. J.Acta crystallographica. Section A, Foundations of crystallography. 1995, Vol 51, pp 413-416, issn 0108-7673, 3Article

A necessary and sufficient region to express a crystal-structure type uniquely as a point in a high-dimensional spaceHOSOYA, M.Journal of physics. A, mathematical and general. 1986, Vol 19, Num 10, pp 1801-1810, issn 0305-4470Article

Incommensurate fractal spectrum of a two-dimensional non-Bravais lattice under a magnetic fieldHOU, Jing-Min.Physica. E, low-dimentional systems and nanostructures. 2010, Vol 42, Num 5, pp 1347-1350, issn 1386-9477, 4 p.Article

Controlled strain on a double-templated textured polymer film : a new approach to patterned surfaces with bravais lattices and chainsMINGWEI ZHU; YUMEI LI; TAO MENG et al.Langmuir. 2006, Vol 22, Num 17, pp 7248-7253, issn 0743-7463, 6 p.Article

Bravais lattices with continuous distributions of defects : Interaction between vacancies and dislocationsCERMELLI, P; SELLERS, S.EUROMECH Colloquium. 1998, pp 124-129Conference Paper

Classification of lattices : a new stepGRUBER, B.Acta crystallographica. Section A, Foundations of crystallography. 1997, Vol 53, pp 505-521, issn 0108-7673, 4Article

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