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EXISTENCE OF STEADY STATES FOR THE MAXWELL–SCHR?DINGER–POISSON SYSTEM: EXPLORING THE APPLICABILITY OF THE CONCENTRATION–COMPACTNESS PRINCIPLE |
APA |
EXISTENCE OF STEADY STATES FOR THE MAXWELL–SCHR?DINGER–POISSON SYSTEM: EXPLORING THE APPLICABILITY OF THE CONCENTRATION–COMPACTNESS PRINCIPLE.
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APPLICATION OF FLOCKING MECHANISM TO THE MODELING OF STOCHASTIC VOLATILITY |
APA |
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APA |
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AN ADAPTIVE FINITE ELEMENT APPROXIMATION OF A GENERALIZED AMBROSIO–TORTORELLI FUNCTIONAL |
APA |
AN ADAPTIVE FINITE ELEMENT APPROXIMATION OF A GENERALIZED AMBROSIO–TORTORELLI FUNCTIONAL.
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AN ADAPTIVE FINITE ELEMENT APPROXIMATION OF A GENERALIZED AMBROSIO–TORTORELLI FUNCTIONAL.
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BLOW-UP IN TWO-COMPONENT NONLINEAR SCHR?DINGER SYSTEMS WITH AN EXTERNAL DRIVEN FIELD |
APA |
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MOMENT PRESERVING FINITE VOLUME SCHEMES FOR SOLVING POPULATION BALANCE EQUATIONS INCORPORATING AGGREGATION, BREAKAGE, GROWTH AND SOURCE TERMS |
APA |
MOMENT PRESERVING FINITE VOLUME SCHEMES FOR SOLVING POPULATION BALANCE EQUATIONS INCORPORATING AGGREGATION, BREAKAGE, GROWTH AND SOURCE TERMS .
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QUASI-STATIC EVOLUTIONS IN LINEAR PERFECT PLASTICITY AS A VARIATIONAL LIMIT OF FINITE PLASTICITY: A ONE-DIMENSIONAL CASE |
APA |
QUASI-STATIC EVOLUTIONS IN LINEAR PERFECT PLASTICITY AS A VARIATIONAL LIMIT OF FINITE PLASTICITY: A ONE-DIMENSIONAL CASE .
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SELECTION AND ASSESSMENT OF PHENOMENOLOGICAL MODELS OF TUMOR GROWTH |
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SELECTION AND ASSESSMENT OF PHENOMENOLOGICAL MODELS OF TUMOR GROWTH .
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KINETIC LIMITS FOR PAIR-INTERACTION DRIVEN MASTER EQUATIONS AND BIOLOGICAL SWARM MODELS |
APA |
KINETIC LIMITS FOR PAIR-INTERACTION DRIVEN MASTER EQUATIONS AND BIOLOGICAL SWARM MODELS .
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SINGULARITIES OF STATIONARY SOLUTIONS TO THE VLASOV–POISSON SYSTEM IN A POLYGON |
APA |
SINGULARITIES OF STATIONARY SOLUTIONS TO THE VLASOV–POISSON SYSTEM IN A POLYGON.
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A TWO-SPECIES HYDRODYNAMIC MODEL OF PARTICLES INTERACTING THROUGH SELF-ALIGNMENT |
APA |
A TWO-SPECIES HYDRODYNAMIC MODEL OF PARTICLES INTERACTING THROUGH SELF-ALIGNMENT.
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BDDC PRECONDITIONERS FOR ISOGEOMETRIC ANALYSIS |
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BDDC PRECONDITIONERS FOR ISOGEOMETRIC ANALYSIS.
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PROPAGATION OF CHAOS IN A COAGULATION MODEL |
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PROPAGATION OF CHAOS IN A COAGULATION MODEL.
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COMPETING EFFECTS OF ATTRACTION VS. REPULSION IN CHEMOTAXIS |
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COMPETING EFFECTS OF ATTRACTION VS. REPULSION IN CHEMOTAXIS.
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THE VLASOV–POISSON–BOLTZMANN SYSTEM FOR SOFT POTENTIALS |
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APA |
Lp-THEORY FOR VECTOR POTENTIALS AND SOBOLEV'S INEQUALITIES FOR VECTOR FIELDS: APPLICATION TO THE STOKES EQUATIONS WITH PRESSURE BOUNDARY CONDITIONS.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "Lp-THEORY FOR VECTOR POTENTIALS AND SOBOLEV'S INEQUALITIES FOR VECTOR FIELDS: APPLICATION TO THE STOKES EQUATIONS WITH PRESSURE BOUNDARY CONDITIONS".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
Lp-THEORY FOR VECTOR POTENTIALS AND SOBOLEV'S INEQUALITIES FOR VECTOR FIELDS: APPLICATION TO THE STOKES EQUATIONS WITH PRESSURE BOUNDARY CONDITIONS.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "Lp-THEORY FOR VECTOR POTENTIALS AND SOBOLEV'S INEQUALITIES FOR VECTOR FIELDS: APPLICATION TO THE STOKES EQUATIONS WITH PRESSURE BOUNDARY CONDITIONS"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
A FUNCTIONAL DIFFERENTIAL EQUATION MODEL FOR BIOLOGICAL CELL SORTING DUE TO DIFFERENTIAL ADHESION |
APA |
A FUNCTIONAL DIFFERENTIAL EQUATION MODEL FOR BIOLOGICAL CELL SORTING DUE TO DIFFERENTIAL ADHESION.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "A FUNCTIONAL DIFFERENTIAL EQUATION MODEL FOR BIOLOGICAL CELL SORTING DUE TO DIFFERENTIAL ADHESION".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
A FUNCTIONAL DIFFERENTIAL EQUATION MODEL FOR BIOLOGICAL CELL SORTING DUE TO DIFFERENTIAL ADHESION.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "A FUNCTIONAL DIFFERENTIAL EQUATION MODEL FOR BIOLOGICAL CELL SORTING DUE TO DIFFERENTIAL ADHESION"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
A MATHEMATICAL MODEL FOR CELL-INDUCED GEL COMPACTION IN VITRO |
APA |
A MATHEMATICAL MODEL FOR CELL-INDUCED GEL COMPACTION IN VITRO.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "A MATHEMATICAL MODEL FOR CELL-INDUCED GEL COMPACTION IN VITRO".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
A MATHEMATICAL MODEL FOR CELL-INDUCED GEL COMPACTION IN VITRO.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "A MATHEMATICAL MODEL FOR CELL-INDUCED GEL COMPACTION IN VITRO"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
CONVERGENCE OF A CANCER INVASION MODEL TO A LOGISTIC CHEMOTAXIS MODEL |
APA |
CONVERGENCE OF A CANCER INVASION MODEL TO A LOGISTIC CHEMOTAXIS MODEL.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "CONVERGENCE OF A CANCER INVASION MODEL TO A LOGISTIC CHEMOTAXIS MODEL".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
CONVERGENCE OF A CANCER INVASION MODEL TO A LOGISTIC CHEMOTAXIS MODEL.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "CONVERGENCE OF A CANCER INVASION MODEL TO A LOGISTIC CHEMOTAXIS MODEL"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
BASIC PRINCIPLES OF VIRTUAL ELEMENT METHODS |
APA |
BASIC PRINCIPLES OF VIRTUAL ELEMENT METHODS.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "BASIC PRINCIPLES OF VIRTUAL ELEMENT METHODS".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
BASIC PRINCIPLES OF VIRTUAL ELEMENT METHODS.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "BASIC PRINCIPLES OF VIRTUAL ELEMENT METHODS"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
A VANISHING VISCOSITY APPROACH TO A RATE-INDEPENDENT DAMAGE MODEL |
APA |
A VANISHING VISCOSITY APPROACH TO A RATE-INDEPENDENT DAMAGE MODEL.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "A VANISHING VISCOSITY APPROACH TO A RATE-INDEPENDENT DAMAGE MODEL".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
A VANISHING VISCOSITY APPROACH TO A RATE-INDEPENDENT DAMAGE MODEL.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "A VANISHING VISCOSITY APPROACH TO A RATE-INDEPENDENT DAMAGE MODEL"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
ON THE CONTROL OF THE MOTION OF A BOAT |
APA |
ON THE CONTROL OF THE MOTION OF A BOAT.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "ON THE CONTROL OF THE MOTION OF A BOAT".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
ON THE CONTROL OF THE MOTION OF A BOAT.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "ON THE CONTROL OF THE MOTION OF A BOAT"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
ISOGEOMETRIC DIVERGENCE-CONFORMING B-SPLINES FOR THE DARCY–STOKES–BRINKMAN EQUATIONS |
APA |
ISOGEOMETRIC DIVERGENCE-CONFORMING B-SPLINES FOR THE DARCY–STOKES–BRINKMAN EQUATIONS.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "ISOGEOMETRIC DIVERGENCE-CONFORMING B-SPLINES FOR THE DARCY–STOKES–BRINKMAN EQUATIONS".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
ISOGEOMETRIC DIVERGENCE-CONFORMING B-SPLINES FOR THE DARCY–STOKES–BRINKMAN EQUATIONS.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "ISOGEOMETRIC DIVERGENCE-CONFORMING B-SPLINES FOR THE DARCY–STOKES–BRINKMAN EQUATIONS"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
NONLINEAR THIN-WALLED BEAMS WITH A RECTANGULAR CROSS-SECTION — PART II |
APA |
NONLINEAR THIN-WALLED BEAMS WITH A RECTANGULAR CROSS-SECTION — PART II.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "NONLINEAR THIN-WALLED BEAMS WITH A RECTANGULAR CROSS-SECTION — PART II".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
NONLINEAR THIN-WALLED BEAMS WITH A RECTANGULAR CROSS-SECTION — PART II.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "NONLINEAR THIN-WALLED BEAMS WITH A RECTANGULAR CROSS-SECTION — PART II"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
LOCAL CHEBYSHEV PROJECTION–INTERPOLATION OPERATOR AND APPLICATION TO THE h–p VERSION OF THE FINITE ELEMENT METHOD IN THREE DIMENSIONS |
APA |
LOCAL CHEBYSHEV PROJECTION–INTERPOLATION OPERATOR AND APPLICATION TO THE h–p VERSION OF THE FINITE ELEMENT METHOD IN THREE DIMENSIONS.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "LOCAL CHEBYSHEV PROJECTION–INTERPOLATION OPERATOR AND APPLICATION TO THE h–p VERSION OF THE FINITE ELEMENT METHOD IN THREE DIMENSIONS".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
LOCAL CHEBYSHEV PROJECTION–INTERPOLATION OPERATOR AND APPLICATION TO THE h–p VERSION OF THE FINITE ELEMENT METHOD IN THREE DIMENSIONS.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "LOCAL CHEBYSHEV PROJECTION–INTERPOLATION OPERATOR AND APPLICATION TO THE h–p VERSION OF THE FINITE ELEMENT METHOD IN THREE DIMENSIONS"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
MIXED FINITE ELEMENT METHODS: IMPLEMENTATION WITH ONE UNKNOWN PER ELEMENT, LOCAL FLUX EXPRESSIONS, POSITIVITY, POLYGONAL MESHES, AND RELATIONS TO OTHER METHODS |
APA |
MIXED FINITE ELEMENT METHODS: IMPLEMENTATION WITH ONE UNKNOWN PER ELEMENT, LOCAL FLUX EXPRESSIONS, POSITIVITY, POLYGONAL MESHES, AND RELATIONS TO OTHER METHODS.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "MIXED FINITE ELEMENT METHODS: IMPLEMENTATION WITH ONE UNKNOWN PER ELEMENT, LOCAL FLUX EXPRESSIONS, POSITIVITY, POLYGONAL MESHES, AND RELATIONS TO OTHER METHODS".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
MIXED FINITE ELEMENT METHODS: IMPLEMENTATION WITH ONE UNKNOWN PER ELEMENT, LOCAL FLUX EXPRESSIONS, POSITIVITY, POLYGONAL MESHES, AND RELATIONS TO OTHER METHODS.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "MIXED FINITE ELEMENT METHODS: IMPLEMENTATION WITH ONE UNKNOWN PER ELEMENT, LOCAL FLUX EXPRESSIONS, POSITIVITY, POLYGONAL MESHES, AND RELATIONS TO OTHER METHODS"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
A DRIFT–DIFFUSION–REACTION MODEL FOR EXCITONIC PHOTOVOLTAIC BILAYERS: ASYMPTOTIC ANALYSIS AND A 2D HDG FINITE ELEMENT SCHEME |
APA |
A DRIFT–DIFFUSION–REACTION MODEL FOR EXCITONIC PHOTOVOLTAIC BILAYERS: ASYMPTOTIC ANALYSIS AND A 2D HDG FINITE ELEMENT SCHEME.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "A DRIFT–DIFFUSION–REACTION MODEL FOR EXCITONIC PHOTOVOLTAIC BILAYERS: ASYMPTOTIC ANALYSIS AND A 2D HDG FINITE ELEMENT SCHEME".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
A DRIFT–DIFFUSION–REACTION MODEL FOR EXCITONIC PHOTOVOLTAIC BILAYERS: ASYMPTOTIC ANALYSIS AND A 2D HDG FINITE ELEMENT SCHEME.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "A DRIFT–DIFFUSION–REACTION MODEL FOR EXCITONIC PHOTOVOLTAIC BILAYERS: ASYMPTOTIC ANALYSIS AND A 2D HDG FINITE ELEMENT SCHEME"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
HOMOGENIZATION OF ELASTIC WAVES IN FLUID-SATURATED POROUS MEDIA USING THE BIOT MODEL |
APA |
HOMOGENIZATION OF ELASTIC WAVES IN FLUID-SATURATED POROUS MEDIA USING THE BIOT MODEL.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "HOMOGENIZATION OF ELASTIC WAVES IN FLUID-SATURATED POROUS MEDIA USING THE BIOT MODEL".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
HOMOGENIZATION OF ELASTIC WAVES IN FLUID-SATURATED POROUS MEDIA USING THE BIOT MODEL.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "HOMOGENIZATION OF ELASTIC WAVES IN FLUID-SATURATED POROUS MEDIA USING THE BIOT MODEL"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
NUMERICAL GRADIENT FLOW DISCRETIZATION OF VISCOUS THIN FILMS ON CURVED GEOMETRIES |
APA |
NUMERICAL GRADIENT FLOW DISCRETIZATION OF VISCOUS THIN FILMS ON CURVED GEOMETRIES.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "NUMERICAL GRADIENT FLOW DISCRETIZATION OF VISCOUS THIN FILMS ON CURVED GEOMETRIES".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
NUMERICAL GRADIENT FLOW DISCRETIZATION OF VISCOUS THIN FILMS ON CURVED GEOMETRIES.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "NUMERICAL GRADIENT FLOW DISCRETIZATION OF VISCOUS THIN FILMS ON CURVED GEOMETRIES"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
FROM THE MODELING OF THE IMMUNE HALLMARKS OF CANCER TO A BLACK SWAN IN BIOLOGY |
APA |
FROM THE MODELING OF THE IMMUNE HALLMARKS OF CANCER TO A BLACK SWAN IN BIOLOGY.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "FROM THE MODELING OF THE IMMUNE HALLMARKS OF CANCER TO A BLACK SWAN IN BIOLOGY".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
FROM THE MODELING OF THE IMMUNE HALLMARKS OF CANCER TO A BLACK SWAN IN BIOLOGY.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "FROM THE MODELING OF THE IMMUNE HALLMARKS OF CANCER TO A BLACK SWAN IN BIOLOGY"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
CHALLENGES AND DIRECTIONS IN COMPUTATIONAL FLUID–STRUCTURE INTERACTION |
APA |
CHALLENGES AND DIRECTIONS IN COMPUTATIONAL FLUID–STRUCTURE INTERACTION.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "CHALLENGES AND DIRECTIONS IN COMPUTATIONAL FLUID–STRUCTURE INTERACTION".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
CHALLENGES AND DIRECTIONS IN COMPUTATIONAL FLUID–STRUCTURE INTERACTION.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "CHALLENGES AND DIRECTIONS IN COMPUTATIONAL FLUID–STRUCTURE INTERACTION"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
SPACE–TIME VMS METHODS FOR MODELING OF INCOMPRESSIBLE FLOWS AT HIGH REYNOLDS NUMBER |
APA |
SPACE–TIME VMS METHODS FOR MODELING OF INCOMPRESSIBLE FLOWS AT HIGH REYNOLDS NUMBER.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "SPACE–TIME VMS METHODS FOR MODELING OF INCOMPRESSIBLE FLOWS AT HIGH REYNOLDS NUMBER".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
SPACE–TIME VMS METHODS FOR MODELING OF INCOMPRESSIBLE FLOWS AT HIGH REYNOLDS NUMBER.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "SPACE–TIME VMS METHODS FOR MODELING OF INCOMPRESSIBLE FLOWS AT HIGH REYNOLDS NUMBER"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
STRUCTURAL MECHANICS MODELING AND FSI SIMULATION OF WIND TURBINES |
APA |
STRUCTURAL MECHANICS MODELING AND FSI SIMULATION OF WIND TURBINES.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "STRUCTURAL MECHANICS MODELING AND FSI SIMULATION OF WIND TURBINES".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
STRUCTURAL MECHANICS MODELING AND FSI SIMULATION OF WIND TURBINES.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "STRUCTURAL MECHANICS MODELING AND FSI SIMULATION OF WIND TURBINES"
Mathematical Models & Methods in Applied Sciences,
():
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|
| |
A MOVING-MESH GRADIENT SMOOTHING METHOD FOR COMPRESSIBLE CFD PROBLEMS |
APA |
A MOVING-MESH GRADIENT SMOOTHING METHOD FOR COMPRESSIBLE CFD PROBLEMS.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "A MOVING-MESH GRADIENT SMOOTHING METHOD FOR COMPRESSIBLE CFD PROBLEMS".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
A MOVING-MESH GRADIENT SMOOTHING METHOD FOR COMPRESSIBLE CFD PROBLEMS.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "A MOVING-MESH GRADIENT SMOOTHING METHOD FOR COMPRESSIBLE CFD PROBLEMS"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
METHODS FOR FSI MODELING OF SPACECRAFT PARACHUTE DYNAMICS AND COVER SEPARATION |
APA |
METHODS FOR FSI MODELING OF SPACECRAFT PARACHUTE DYNAMICS AND COVER SEPARATION.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "METHODS FOR FSI MODELING OF SPACECRAFT PARACHUTE DYNAMICS AND COVER SEPARATION".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
METHODS FOR FSI MODELING OF SPACECRAFT PARACHUTE DYNAMICS AND COVER SEPARATION.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "METHODS FOR FSI MODELING OF SPACECRAFT PARACHUTE DYNAMICS AND COVER SEPARATION"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
A COMPRESSIBLE LAGRANGIAN FRAMEWORK FOR MODELING THE FLUID–STRUCTURE INTERACTION IN THE UNDERWATER IMPLOSION OF AN ALUMINUM CYLINDER |
APA |
A COMPRESSIBLE LAGRANGIAN FRAMEWORK FOR MODELING THE FLUID–STRUCTURE INTERACTION IN THE UNDERWATER IMPLOSION OF AN ALUMINUM CYLINDER.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "A COMPRESSIBLE LAGRANGIAN FRAMEWORK FOR MODELING THE FLUID–STRUCTURE INTERACTION IN THE UNDERWATER IMPLOSION OF AN ALUMINUM CYLINDER".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
A COMPRESSIBLE LAGRANGIAN FRAMEWORK FOR MODELING THE FLUID–STRUCTURE INTERACTION IN THE UNDERWATER IMPLOSION OF AN ALUMINUM CYLINDER.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "A COMPRESSIBLE LAGRANGIAN FRAMEWORK FOR MODELING THE FLUID–STRUCTURE INTERACTION IN THE UNDERWATER IMPLOSION OF AN ALUMINUM CYLINDER"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
A REDUCED-ORDER ODE–PDE MODEL FOR THE ACTIVATED SLUDGE PROCESS IN WASTEWATER TREATMENT: CLASSIFICATION AND STABILITY OF STEADY STATES |
APA |
A REDUCED-ORDER ODE–PDE MODEL FOR THE ACTIVATED SLUDGE PROCESS IN WASTEWATER TREATMENT: CLASSIFICATION AND STABILITY OF STEADY STATES.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "A REDUCED-ORDER ODE–PDE MODEL FOR THE ACTIVATED SLUDGE PROCESS IN WASTEWATER TREATMENT: CLASSIFICATION AND STABILITY OF STEADY STATES".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
A REDUCED-ORDER ODE–PDE MODEL FOR THE ACTIVATED SLUDGE PROCESS IN WASTEWATER TREATMENT: CLASSIFICATION AND STABILITY OF STEADY STATES.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "A REDUCED-ORDER ODE–PDE MODEL FOR THE ACTIVATED SLUDGE PROCESS IN WASTEWATER TREATMENT: CLASSIFICATION AND STABILITY OF STEADY STATES"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
MULTI-DIMENSIONAL SCALAR CONSERVATION LAWS WITH FLUXES DISCONTINUOUS IN THE UNKNOWN AND THE SPATIAL VARIABLE |
APA |
MULTI-DIMENSIONAL SCALAR CONSERVATION LAWS WITH FLUXES DISCONTINUOUS IN THE UNKNOWN AND THE SPATIAL VARIABLE.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "MULTI-DIMENSIONAL SCALAR CONSERVATION LAWS WITH FLUXES DISCONTINUOUS IN THE UNKNOWN AND THE SPATIAL VARIABLE".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
MULTI-DIMENSIONAL SCALAR CONSERVATION LAWS WITH FLUXES DISCONTINUOUS IN THE UNKNOWN AND THE SPATIAL VARIABLE.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "MULTI-DIMENSIONAL SCALAR CONSERVATION LAWS WITH FLUXES DISCONTINUOUS IN THE UNKNOWN AND THE SPATIAL VARIABLE"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
DECAY RATES TO VISCOUS CONTACT WAVES FOR A 1D COMPRESSIBLE RADIATION HYDRODYNAMICS MODEL |
APA |
DECAY RATES TO VISCOUS CONTACT WAVES FOR A 1D COMPRESSIBLE RADIATION HYDRODYNAMICS MODEL.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "DECAY RATES TO VISCOUS CONTACT WAVES FOR A 1D COMPRESSIBLE RADIATION HYDRODYNAMICS MODEL".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
DECAY RATES TO VISCOUS CONTACT WAVES FOR A 1D COMPRESSIBLE RADIATION HYDRODYNAMICS MODEL.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "DECAY RATES TO VISCOUS CONTACT WAVES FOR A 1D COMPRESSIBLE RADIATION HYDRODYNAMICS MODEL"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
A PHENOMENOLOGICAL OPERATOR DESCRIPTION OF INTERACTIONS BETWEEN POPULATIONS WITH APPLICATIONS TO MIGRATION |
APA |
A PHENOMENOLOGICAL OPERATOR DESCRIPTION OF INTERACTIONS BETWEEN POPULATIONS WITH APPLICATIONS TO MIGRATION.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "A PHENOMENOLOGICAL OPERATOR DESCRIPTION OF INTERACTIONS BETWEEN POPULATIONS WITH APPLICATIONS TO MIGRATION".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
A PHENOMENOLOGICAL OPERATOR DESCRIPTION OF INTERACTIONS BETWEEN POPULATIONS WITH APPLICATIONS TO MIGRATION.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "A PHENOMENOLOGICAL OPERATOR DESCRIPTION OF INTERACTIONS BETWEEN POPULATIONS WITH APPLICATIONS TO MIGRATION"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
A NONLOCAL VECTOR CALCULUS, NONLOCAL VOLUME-CONSTRAINED PROBLEMS, AND NONLOCAL BALANCE LAWS |
APA |
A NONLOCAL VECTOR CALCULUS, NONLOCAL VOLUME-CONSTRAINED PROBLEMS, AND NONLOCAL BALANCE LAWS.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "A NONLOCAL VECTOR CALCULUS, NONLOCAL VOLUME-CONSTRAINED PROBLEMS, AND NONLOCAL BALANCE LAWS".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
A NONLOCAL VECTOR CALCULUS, NONLOCAL VOLUME-CONSTRAINED PROBLEMS, AND NONLOCAL BALANCE LAWS.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "A NONLOCAL VECTOR CALCULUS, NONLOCAL VOLUME-CONSTRAINED PROBLEMS, AND NONLOCAL BALANCE LAWS"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
ON THE MODELING OF MIGRATION PHENOMENA ON SMALL NETWORKS |
APA |
ON THE MODELING OF MIGRATION PHENOMENA ON SMALL NETWORKS.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "ON THE MODELING OF MIGRATION PHENOMENA ON SMALL NETWORKS".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
ON THE MODELING OF MIGRATION PHENOMENA ON SMALL NETWORKS.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "ON THE MODELING OF MIGRATION PHENOMENA ON SMALL NETWORKS"
Mathematical Models & Methods in Applied Sciences,
():
.
|
| |
SINGULARLY PERTURBED ELLIPTIC SYSTEM MODELING THE COMPETITIVE INTERACTIONS FOR A SINGLE RESOURCE |
APA |
SINGULARLY PERTURBED ELLIPTIC SYSTEM MODELING THE COMPETITIVE INTERACTIONS FOR A SINGLE RESOURCE.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "SINGULARLY PERTURBED ELLIPTIC SYSTEM MODELING THE COMPETITIVE INTERACTIONS FOR A SINGLE RESOURCE".
Mathematical Models & Methods in Applied Sciences
:
.
|
Harvard |
, .
SINGULARLY PERTURBED ELLIPTIC SYSTEM MODELING THE COMPETITIVE INTERACTIONS FOR A SINGLE RESOURCE.
Mathematical Models & Methods in Applied Sciences,
,
.
|
Chicago |
. "SINGULARLY PERTURBED ELLIPTIC SYSTEM MODELING THE COMPETITIVE INTERACTIONS FOR A SINGLE RESOURCE"
Mathematical Models & Methods in Applied Sciences,
():
.
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| |
ANALYSIS-SUITABLE T-SPLINES OF ARBITRARY DEGREE: DEFINITION, LINEAR INDEPENDENCE AND APPROXIMATION PROPERTIES |
APA |
ANALYSIS-SUITABLE T-SPLINES OF ARBITRARY DEGREE: DEFINITION, LINEAR INDEPENDENCE AND APPROXIMATION PROPERTIES.
Mathematical Models & Methods in Applied Sciences
,
, .
|
MLA |
. "ANALYSIS-SUITABLE T-SPLINES OF ARBITRARY DEGREE: DEFINITION, LINEAR INDEPENDENCE AND APPROXIMATION PROPERTIES".
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