AN ANALYSIS OF PLASTIC INSTABILITY IN NIOBIUM.MAYNARD RA; LORETTO MH; REID CN et al.sdIN: INT. CONF. STRENGTH MET. ALLOYS. 4. PROC.; NANCY; 1976; NANCY; ENSMIM-INPL; DA. S.D.; VOL. 1; PP. 161-165; BIBL. 7 REF.Conference Paper

SIPA IRRADIATION CREEP IN A MATERIAL WITH A PREFERRED DIRECTION FOR DISLOCATION BURGERS VECTORSLEWTHWAITE GW.1979; J. MATER. NUCL.; NLD; DA. 1979; VOL. 79; NO 1; PP. 180-183; BIBL. 13 REF.Article

INERTIAL MOTION OF A CONTINUUM.FALLER AJ.1977; PHYS. OF FLUIDS; U.S.A.; DA. 1977; VOL. 20; NO 10 PART. 1; PP. 1605-1612; BIBL. 4 REF.Article

SIMILARITY LAW AND RENORMALIZATION FOR BURGERS' TURBULENCE.MIZUSHIMA J.1978; PHYS. OF FLUIDS; U.S.A.; DA. 1978; VOL. 21; NO 3; PP. 512-514; BIBL. 3 REF.Article

L'EQUAZIONE DI BURGERS PER UN FLUSSO UNIDIMENSIONALE IN MAGNETOGASDINAMICA. = L'EQUATION DE BURGERS POUR UN ECOULEMENT UNIDIMENSIONNEL EN MAGNETOGAZODYNAMIQUECRUPI G.1976; ANN. MAT. PURA APPL.; ITAL.; DA. 1976; VOL. 108; PP. 239-249; BIBL. 6 REF.Article

TEORETICHESKIE OSNOVY NELINEJNOJ AKUSTIKI. = BASES THEORIQUES DE L'ACOUSTIQUE NON LINEAIRERUDENKO OV; SOLUYAN SI.1975; MOSKVA; NAUKA; DA. 1975; PP. 1-287; BIBL. 4 P. 1/2Book

A FORCED BURGERS TURBULENCE IN THE INVISCID LIMITKIDA S; SUGIHARA M.1981; J. PHYS. SOC. JPN.; ISSN 0031-9015; JPN; DA. 1981; VOL. 50; NO 5; PP. 1785-1791; BIBL. 24 REF.Article

PROPAGATION OF NONLINEAR ION-ACOUSTIC WAVES IN A HOT COLLISION DOMINATED PLASMA.SHUKLA PK; TAGARE SG.1977; BEITR. PLASMAPHYS.; DTSCH.; DA. 1977; VOL. 17; NO 6; PP. 363-368; BIBL. 9 REF.Article

Elastic energy of metadislocations in complex metallic alloysFEUERBACHER, M; HEGGEN, M.Acta materialia. 2012, Vol 60, Num 4, pp 1703-1711, issn 1359-6454, 9 p.Article

ON THE PHOENICAL LAX-WENDROFF METHODEL FAYOUMI MKK; EL SEBAII WA.1981; COMPUT. PHYS. COMMUN.; ISSN 0010-4655; NLD; DA. 1981; VOL. 23; NO 1; PP. 27-30; BIBL. 7 REF.Article

SAMPLE STRUCTURE OF FORCED BURGERS TURBULENCENAKAZAWA H.1981; PROGR. THEOR. PHYS.; ISSN 0033-068X; JPN; DA. 1981; VOL. 65; NO 5; PP. 1565-1583; BIBL. 15 REF.Article

SOLUTION NUMERIQUE DE QUELQUES EQUATIONS AVEC UN COEFFICIENT DE VISCOSITE ALTERNATIFKIM VF; ZELINSKAYA GI.1981; CHISLENN. METODY MEKH. SPLOSHN. SREDY; SUN; DA. 1981; VOL. 12; NO 1; PP. 54-68; BIBL. 10 REF.Article

RESOLUTION OF DOWNSTREAM BOUNDARY LAYERS IN THE CHEBYSHER APPROXIMATION TO VISCOUS FLOW PROBLEMSHAIDVOGEL DB.1979; J. COMPUT. PHYS.; USA; DA. 1979; VOL. 33; NO 3; PP. 313-324; BIBL. 9 REF.Article

RESOLUTION OF M₂₃C₆/AUSTENITE PHASE BOUNDARY DEFECT STRUCTURES BY WEAK BEAM MICROSCOPYNILSSON JO; DUNLOP GL.1979; J. MICR.; GBR; DA. 1979; VOL. 115; NO 3; PP. 235-242; BIBL. 15 REF.Article

SECTION TOPOGRAPHY AS SINGLE-CRYSTAL INTERFEROMETRY.INDENBOM VL; NIKITENKO VI; SUVOROV EV et al.1978; PHYS. STATUS SOLIDI, A; DDR; DA. 1978; VOL. 46; NO 1; PP. 379-386; ABS. RUS; BIBL. 9 REF.Article

ON THE LIMITING BEHAVIOR OF BURGER'S EQUATION.HOLLAND CJ.1977; J. MATH. ANAL. APPL.; U.S.A.; DA. 1977; VOL. 57; NO 1; PP. 156-160; BIBL. 4 REF.Article

ABSENCE OF TURBULENCE IN A UNIDIMENSIONAL MODEL OF FLUID MOTION (BURGERS MODEL).BOLDRIGHINI C; TRIOLO L.1977; MECCANICA; ITAL.; DA. 1977; VOL. 12; NO 1; PP. 15-18; ABS. ITAL.; BIBL. 6 REF.Article

SUR UNE EQUATION D'EVOLUTION NON LINEAIRE LIEE A LA THEORIE DE LA TURBULENCE. SUR UN SYSTEME NON LINEAIRE VARIANTE DU MODELE DE BURGERS.PENEL P.1975; AO-CNRS-10789; FR.; DA. 1975; PP. 1-97; H.T. 3; BIBL. 2 P.; (THESE DOCT. SCI. MATH.; PARIS-SUD ORSAY)Thesis

A SYSTEMATIC METHOD FOR THE SOLUTION OF SOME NONLINEAR EVOLUTION EQUATIONS. I: THE BURGERS EQUATIONSMALFLIET WPM.1980; J. PHYS. A; ISSN 0305-4470; GBR; DA. 1980; VOL. 13; NO 9; PP. 2929-2935; BIBL. 7 REF.Article

COMPUTING SMALL SOLUTIONS OF BURGERS' EQUATION BACKWARDS IN TIME.CARASSO A.1977; J. MATH. ANAL. APPL.; U.S.A.; DA. 1977; VOL. 59; NO 1; PP. 169-209; BIBL. 16 REF.Article

A CLASS OF EXACT SOLUTIONS OF BOUNDARY VALUE PROBLEMS FOR BURGER'S EQUATION.SACHDEV PL.1976; COMPUTERS MATH. APPL.; G.B.; DA. 1976; VOL. 2; NO 2; PP. 111-116; BIBL. 11 REF.Article

PERTURBATIONS SINGULIERES DANS DES SYSTEMES NON LINEAIRES ET APPLICATIONS A LA BIOCHIMIE. IDENTIFICATION DE PARAMETRES DANS UN SYSTEME NON LINEAIRE COMPRENANT UNE EQUATION DE BURGERS.BRAUNER CM.1975; AO-CNRS-13247; FR.; DA. 1975; PP. (135P.); BIBL. 4 P. 1/2; (THESE DOCT. SCI. MATH.; PARIS XI ORSAY)Thesis

Approximate solution of the damped Burgers equationMALFLIET, W.Journal of physics. A, mathematical and general. 1993, Vol 26, Num 16, pp L723-L728, issn 0305-4470Article

MHD TURBULENCE VIA EXTENDED BURGERS' EQUATIONVITHAL KL; VATS RP.1983; ASTROPHYSICS AND SPACE SCIENCE; ISSN 0004-640X; NLD; DA. 1983; VOL. 91; NO 2; PP. 273-283; BIBL. 15 REF.Article

A FINITE ELEMENT APPROACH TO BURGER'S EQUATIONCALDWELL J; WANLESS P; COOK AE et al.1981; APPL. MATH. MODEL; ISSN 0307-904X; GBR; DA. 1981; VOL. 5; NO 3; PP. 189-193; BIBL. 4 REF.Article