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Results: 1-10 |
Results: 10
BOUNDARY-VARIATION SOLUTIONS FOR BOUNDED-OBSTACLE SCATTERING PROBLEMSIN 3 DIMENSIONS
Authors: BRUNO OP REITICH F
Citation: Op. Bruno et F. Reitich, BOUNDARY-VARIATION SOLUTIONS FOR BOUNDED-OBSTACLE SCATTERING PROBLEMSIN 3 DIMENSIONS, The Journal of the Acoustical Society of America, 104(5), 1998, pp. 2579-2583
THE OVERALL ELASTIC ENERGY OF POLYCRYSTALLINE MARTENSITIC SOLIDS
Authors: BRUNO OP REITICH F LEO PH
Citation: Op. Bruno et al., THE OVERALL ELASTIC ENERGY OF POLYCRYSTALLINE MARTENSITIC SOLIDS, Journal of the mechanics and physics of solids, 44(7), 1996, pp. 1051-1101
EXISTENCE OF 3-DIMENSIONAL TOROIDAL MHD EQUILIBRIA WITH NONCONSTANT PRESSURE
Authors: BRUNO OP LAURENCE P
Citation: Op. Bruno et P. Laurence, EXISTENCE OF 3-DIMENSIONAL TOROIDAL MHD EQUILIBRIA WITH NONCONSTANT PRESSURE, Communications on pure and applied mathematics, 49(7), 1996, pp. 717-764
FREE-BOUNDARY CONDITIONS AT AUSTENITE MARTENSITE INTERFACES
Authors: BRUNO OP LEO PH REITICH F
Citation: Op. Bruno et al., FREE-BOUNDARY CONDITIONS AT AUSTENITE MARTENSITE INTERFACES, Physical review letters, 74(5), 1995, pp. 746-749
MAXWELL EQUATIONS IN A NONLINEAR KERR MEDIUM
Authors: BRUNO OP REITICH F
Citation: Op. Bruno et F. Reitich, MAXWELL EQUATIONS IN A NONLINEAR KERR MEDIUM, Proceedings - Royal Society. Mathematical and physical sciences, 447(1929), 1994, pp. 65-76
APPROXIMATION OF ANALYTIC-FUNCTIONS - A METHOD OF ENHANCED CONVERGENCE
Authors: BRUNO OP REITICH F
Citation: Op. Bruno et F. Reitich, APPROXIMATION OF ANALYTIC-FUNCTIONS - A METHOD OF ENHANCED CONVERGENCE, Mathematics of computation, 63(207), 1994, pp. 195-213
TRANSIENT HEAT-TRANSFER EFFECTS ON THE PSEUDOELASTIC BEHAVIOR OF SHAPE-MEMORY WIRES
Authors: LEO PH SHIELD TW BRUNO OP
Citation: Ph. Leo et al., TRANSIENT HEAT-TRANSFER EFFECTS ON THE PSEUDOELASTIC BEHAVIOR OF SHAPE-MEMORY WIRES, Acta metallurgica et materialia, 41(8), 1993, pp. 2477-2485
NUMERICAL-SOLUTION OF DIFFRACTION PROBLEMS - A METHOD OF VARIATION OFBOUNDARIES
Authors: BRUNO OP REITICH F
Citation: Op. Bruno et F. Reitich, NUMERICAL-SOLUTION OF DIFFRACTION PROBLEMS - A METHOD OF VARIATION OFBOUNDARIES, Journal of the Optical Society of America. A: Optics and image science, 10(6), 1993, pp. 1168-1175
NUMERICAL-SOLUTION OF DIFFRACTION PROBLEMS - A METHOD OF VARIATION OFBOUNDARIES .3. DOUBLY PERIODIC GRATINGS
Authors: BRUNO OP REITICH F
Citation: Op. Bruno et F. Reitich, NUMERICAL-SOLUTION OF DIFFRACTION PROBLEMS - A METHOD OF VARIATION OFBOUNDARIES .3. DOUBLY PERIODIC GRATINGS, Journal of the Optical Society of America. A: Optics and image science, 10(12), 1993, pp. 2551-2562
NUMERICAL-SOLUTION OF DIFFRACTION PROBLEMS - A METHOD OF VARIATION OFBOUNDARIES .2. FINITELY CONDUCTING GRATINGS, PADE APPROXIMANTS, AND SINGULARITIES
Authors: BRUNO OP REITICH F
Citation: Op. Bruno et F. Reitich, NUMERICAL-SOLUTION OF DIFFRACTION PROBLEMS - A METHOD OF VARIATION OFBOUNDARIES .2. FINITELY CONDUCTING GRATINGS, PADE APPROXIMANTS, AND SINGULARITIES, Journal of the Optical Society of America. A: Optics and image science, 10(11), 1993, pp. 2307-2316
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