Pascal and Francis Bibliographic Databases

Help

Search results

Your search

kw.\*:("FINITE LARMOR RADIUS")

Document Type [dt]

A-Z Z-A Frequency ↓ Frequency ↑
Export in CSV

Publication Year[py]

A-Z Z-A Frequency ↓ Frequency ↑
Export in CSV

Discipline (document) [di]

A-Z Z-A Frequency ↓ Frequency ↑
Export in CSV

Author Country

A-Z Z-A Frequency ↓ Frequency ↑
Export in CSV

Results 1 to 25 of 185

  • Page / 8
Export

Selection :

  • and

FINITE LARMOR RADIUS EFFECT ON THERMAL-CONVECTION INSTABILITY OF A STELLAR ATMOSPHERE.SHARMA RC; KIRTI PRAKASH.1977; ACTA PHYS. ACAD. SCI. HUNGAR.; HONGR.; DA. 1977; VOL. 42; NO 2; PP. 103-109; BIBL. 6 REF.Article

DISSIPATIVE EFFECTS ON FINITE-LARMOR-RADIUS MODIFIED MAGNETO-HYDRODYNAMIC BALLOONING MODESCONNOR JW; CHEN L; CHANCE MS et al.1983; NUCLEAR FUSION; ISSN 0029-5515; AUT; DA. 1983; VOL. 23; NO 7; PP. 881-886; BIBL. 11 REF.Article

ENERGY TRANSFER OF LOWER-HYBRID-DRIFT WAVES BY COMPTON SCATTERINGDIAMOND PH; MYRA JR.1983; PHYSICS OF FLUIDS; ISSN 0031-9171; USA; DA. 1983; VOL. 26; NO 6; PP. 1481-1487; BIBL. 18 REF.Article

FINITE LARMOR RADIUS EQUATIONS IN AN ARBITRARY NEAR-THETA PINCH GEOMETRY.PEARLSTEIN LD; FREIDBERG JP.1978; PHYS. FLUIDS; USA; DA. 1978; VOL. 21; NO 7; PP. 1218-1226; BIBL. 16 REF.Article

FINITE-LARMOR-RADIUS STABILIZATION IN A SHORP-BOUNDARY VLASOV-FLUID SCREW PINCH.TURNER L.1977; PHYS. OF FLUIDS; U.S.A.; DA. 1977; VOL. 20; NO 4; PP. 654-661; BIBL. 7 REF.Article

QUASILINEAR SPATIAL DIFFUSION REVISITEDMISGUICH JH; BALESCU R.1981; J. PHYS. SOC. JPN.; ISSN 0031-9015; JPN; DA. 1981; VOL. 50; NO 5; PP. 1706-1715; BIBL. 27 REF.Article

FINITE LARMOR RADIUS EFFECTS IN THE ABSORPTION OF ELECTROMAGNETIC WAVES AROUND THE ELECTRON CYCLOTRON FREQUENCYBORNATICI M; ENGELMANN F; LISTER GG et al.1979; PHYS. OF FLUIDS; USA; DA. 1979; VOL. 22; NO 9; PP. 1664-1666; BIBL. 8 REF.Article

FINITE LARMOR REDIUS EFFECT ON THERMAL INSTABILITY OF A COMPRESSIBLE PLASMASHARMA RC; SHARMA KC.1978; CZECHOSL. J. PHYS.; CSK; DA. 1978; VOL. B28; NO 10; PP. 1101-1107; BIBL. 11 REF.Article

Beta and density limits in tokamaksSTRAUSS, H. R.The Physics of fluids. 1983, Vol 26, Num 8, pp 2219-2221, issn 0031-9171Article

FINITE-ORBIT METHOD FOR DYNAMIC ANALYSIS OF MIRROR FUSION SYSTEMSCAMPBELL MM; MILEY GH.1981; INTERNATIONAL TOPICAL MEETING ON ADVANCES IN MATHEMATICAL METHODS FOR THE SOLUTION OF NUCLEAR ENGINEERING PROBLEMS/1981/MUENCHEN; DEU; KARLSRUHE: KERNFORSCHUNGSZENTRUM; DA. 1981; PP. 475-494; BIBL. 11 REF.Conference Paper

ENERGY PRINCIPLE FOR RESISTIVE PERTURBATION IN TOKAMAKS.TASSO H.1977; PLASMA PHYS.; G.B.; DA. 1977; VOL. 19; NO 2; PP. 177-181; BIBL. 7 REF.Article

Finite Larmor radius diocotron instabilityKLEVA, R. G; OTT, E; MANHEIMER, W. M et al.The Physics of fluids. 1985, Vol 28, Num 3, pp 941-948, issn 0031-9171Article

Effet du rayon de Larmor fini sur l'équilibre d'un plasmaSTUPAKOV, G. V.ZETF. Pis′ma v redakciû. 1984, Vol 87, Num 3, pp 811-821, issn 0044-4510Article

Transition to chaos for ballooning modes stabilized by finite Larmor radius effectsWEILAND, J; WILHELMSSON, H.Physica scripta (Print). 1983, Vol 28, Num 2, pp 217-220, issn 0031-8949Article

A numerical plasma simulation including finite Larmor radius effects to arbitrary orderHANSEN, F. R; KNORR, G; LYNOV, J. P et al.Plasma physics and controlled fusion. 1989, Vol 31, Num 2, pp 173-183, issn 0741-3335Article

Magnetogravitational stability of self-gravitating plasma with thermal conduction and finite Larmor radius through porous mediumCHHAJLANI, R. K; VAGHELA, D. S.Astrophysics and space science. 1987, Vol 134, Num 2, pp 301-315, issn 0004-640XArticle

Finite Larmor-radius effects on Rayleigh-Taylor instability of a dusty magnetized plasmaRAJ KAMAL SANGHVI; CHHAJLANI, R. K.Astrophysics and space science. 1987, Vol 132, Num 1, pp 57-64, issn 0004-640XArticle

Nonlinear theory of large-mode-number ballooning modes in fully toroidal geometryMONDT, J. P; WEILAND, J.Journal of plasma physics. 1985, Vol 34, Num 1, pp 143-161, issn 0022-3778Article

Thermal instability of a compressible plasma with finite Larmor radiusSNARMA, R. C; NYLAND, E; THAKUR, K. P et al.Physica, B + C. 1983, Vol 122, Num 3, pp 341-347, issn 0378-4363Article

Finite Larmor radius effects on Alfven radiative thermal instabilitySHUKLA, P. K; MURTAZA, G; YU, M. Y et al.Physics of fluids. B, Plasma physics. 1989, Vol 1, Num 3, pp 702-704, issn 0899-8221Article

MHD stability properties of bean-shaped tokamaksGRIMM, R. C; CHANCE, M. S; PHILLIPS, M. W et al.Nuclear fusion. 1985, Vol 25, Num 7, pp 805-823, issn 0029-5515Article

Larmor radius effects on the instability of a rotating layer of a self-gravitating plasmaBHATIA, P. K; CHHONKAR, R. P. S.Astrophysics and space science. 1985, Vol 115, Num 2, pp 327-344, issn 0004-640XArticle

On finite ion Larmor radius MHD equationsHIROSE, A.IEEE transactions on plasma science. 1992, Vol 20, Num 6, pp 1023-1025, issn 0093-3813Article

Effect of conductivity on magneto-gravitational instability of a medium with finite larmor radius and suspended particlesCHHAJLANI, R. K; BARIWAL, R. L.Contributions to plasma physics (1988). 1986, Vol 26, Num 2, pp 121-127, issn 0863-1042Article

Ion viscosity stabilization of resistive internal kink modesPORCELLI, F; MIGLIUOLO, S.The Physics of fluids. 1986, Vol 29, Num 5, pp 1741-1743, issn 0031-9171Article

  • Page / 8