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1. Full Text Well-posed and ill-posed behaviour of the ${\it\mu}(I)$ -rheology for granular flow
by Barker, T and Schaeffer, D. G and Bohorquez, P and Gray, J. M. N. T
Journal of fluid mechanics, ISSN 0022-1120, 09/2015, Volume 779, pp. 794 - 818
Papers | Navier Stokes equations | Fluid mechanics | Geophysics | Computational fluid dynamics | Friction | Mathematical analysis | Fluid flow | Mathematical models | Behavior | Ill posed problems | Well posed problems
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2. Well-posed, ill-posed, and intermediate problems with applications
by Petrov, Yu. P and Sizikov, V. S. (Valeriĭ Sergeevich)
2005, Inverse and ill-posed problems series, ISBN 9067644323, vi, 234
Engineering mathematics | Improperly posed problems | Numerical analysis | Numerical solutions | Mathematical physics | Differential equations
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3. Full Text Well-posed and stable transmission problems
by Nordström, Jan and Linders, Viktor
Journal of computational physics, ISSN 0021-9991, 07/2018, Volume 364, pp. 95 - 110
Adaptive mesh refinement | Stability | Transmission problems | Multi-grid | Numerical filter | Well-posedness | Physical Sciences | Computer Science, Interdisciplinary Applications | Technology | Physics, Mathematical | Computer Science | Physics | Science & Technology | Analysis | Electric power transmission | Finite element method | Formulations | Problems | Filters | Filtration | Fluid dynamics | Adaptive filters | Dynamic stability | Acoustic coupling | Stability analysis | Mathematical models | Well posed problems
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4. Full Text Well-posed systems—The LTI case and beyond
by Tucsnak, Marius and Weiss, George
Automatica (Oxford), ISSN 0005-1098, 07/2014, Volume 50, Issue 7, pp. 1757 - 1779
Scattering conservative system | Wave equation | Navier–Stokes equations | Well-posed linear system | Operator semigroup | Heat equation | Non-linear feedback | Scattering passive system | Local well-posedness | Impedance passive system | Burgers equation | Regular linear system | Navier-Stokes equations | Engineering, Electrical & Electronic | Engineering | Automation & Control Systems | Technology | Science & Technology | Computational methods in fluid dynamics | Analytical and numerical techniques | Control system analysis | Fundamental areas of phenomenology (including applications) | Fluid dynamics | Exact sciences and technology | Applied sciences | Control theory. Systems | Physics | Heat transfer | Computer science; control theory; systems | Linear systems | Feedback | Mathematical analysis | Nonlinearity | Recall | Criteria | Well posed problems | Analysis of PDEs | Mathematics | Optimization and Control
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5. Full Text Characterizations of generalized Levitin–Polyak well-posed set optimization problems
by Khoshkhabar-amiranloo, S and Khoshkhabar-amiranloo, S
Optimization letters, ISSN 1862-4472, 2/2019, Volume 13, Issue 1, pp. 147 - 161
Upper semicontinuity | Computational Intelligence | Operations Research/Decision Theory | Huasdorff convergence | Painlevé–Kuratowski convergence | Cone-semicontinuity | Mathematics | Levitin–Polyak well-posedness | Numerical and Computational Physics, Simulation | Optimization | Set optimization | Cone-quasiconvexity | Operations Research & Management Science | Physical Sciences | Mathematics, Applied | Technology | Science & Technology
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6. Full Text Well-posed equilibrium problems
by Bianchi, M and Kassay, G and Pini, R
Nonlinear analysis, ISSN 0362-546X, 2010, Volume 72, Issue 1, pp. 460 - 468
Equilibrium problem | Approximate solution | Well-posedness | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Mathematical analysis | Exact sciences and technology | Sciences and techniques of general use
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7. Full Text Well-posed formulation of Lovelock and Horndeski theories
by Kovacs, Aron D and Reall, Harvey S
Physical review. D, Particles, fields, gravitation, and cosmology, ISSN 1550-7998, 06/2020, Volume 101, Issue 12, p. 1
Physical Sciences | Astronomy & Astrophysics | Physics, Particles & Fields | Physics | Science & Technology | Boundary value problems | Well posed problems | Equations of motion | Relativity | Gauges
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8. Full Text Coupling requirements for multiphysics problems posed on two domains
by Ghasemi, Fatemeh and Nordström, Jan
SIAM journal on numerical analysis, ISSN 0036-1429, 2017, Volume 55, Issue 6, pp. 2885 - 2904
Stifiness | Stability | Weak interface conditions | Dual consistency | Summation-by-parts | Superconvergence | Well posed problems | High order finite differences | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology
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9. Full Text Experimental use of the inflection point test for force deconvolution in frequency-modulation atomic force microscopy to turn an ill-posed situation into a well-posed one by proper choice of amplitude
by Huber, Ferdinand and Giessibl, Franz J
Journal of applied physics, ISSN 0021-8979, 05/2020, Volume 127, Issue 18, p. 184301
Physical Sciences | Physics | Science & Technology | Physics, Applied | Atomic force microscopy | Deconvolution | Force measurement | Amplitudes | Algorithms | Microscopy | Modulation | Trimers | Ill posed problems | Well posed problems
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10. Full Text Scalarization of Levitin-Polyak well-posed set optimization problems
by Khoshkhabar-amiranloo, S and Khorram, E
Optimization, ISSN 0233-1934, 01/2017, Volume 66, Issue 1, pp. 113 - 127
point-to-set distance | Levitin-Polyak well-posedness | set optimization | scalarization functions | metrically well-setness | Levitin–Polyak well-posedness | Operations Research & Management Science | Physical Sciences | Mathematics | Mathematics, Applied | Technology | Science & Technology | Problems | Optimization | Well posed problems | Scalars
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11. Full Text On the clustering of stationary points of Tikhonov’s functional for conditionally well-posed inverse problems
by Kokurin, Mikhail Y
Journal of inverse and ill-posed problems, ISSN 0928-0219, 11/2020, Volume 28, Issue 5, pp. 713 - 725
Tikhonov’s scheme | accuracy estimate | conditionally well-posed problem | clustering effect | 65J22 | 65J20 | 47J06 | global minimization | 47J25 | quasi-solution method | finite-dimensional approximation | Inverse problem | Physical Sciences | Mathematics | Mathematics, Applied | Science & Technology | Inverse problems | Discretization | Hilbert space | Well posed problems | Clustering | Dimensional stability | Diameters | Optimization
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12. Full Text A Roadmap to Well Posed and Stable Problems in Computational Physics
by Nordström, Jan and Nordström, Jan
Journal of scientific computing, ISSN 0885-7474, 4/2017, Volume 71, Issue 1, pp. 365 - 385
Energy method | Navier–Stokes equations | Computational Mathematics and Numerical Analysis | Algorithms | Stability | Initial boundary value problems | Theoretical, Mathematical and Computational Physics | Appl.Mathematics/Computational Methods of Engineering | Boundary conditions | Mathematics | Euler equations | Well posed problems | Physical Sciences | Mathematics, Applied | Science & Technology | Analysis | Differential equations | Partial differential equations | Navier-Stokes equations
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13. Full Text Well-Posed Formulation of Scalar-Tensor Effective Field Theory
by Kovacs, Aron D and Reall, Harvey S
Physical review letters, ISSN 0031-9007, 06/2020, Volume 124, Issue 22, pp. 1 - 221101
Physics, Multidisciplinary | Physical Sciences | Physics | Science & Technology | Tensors | Computer simulation | Mathematical analysis | Gravitational waves | Relativity | Scalars | Field theory | Well posed problems | Equations of motion | Gauges | Index Medicus
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14. Full Text A dual consistent summation-by-parts formulation for the linearized incompressible Navier–Stokes equations posed on deforming domains
by Nikkar, Samira and Nordström, Jan
Journal of computational physics, ISSN 0021-9991, 01/2019, Volume 376, pp. 322 - 338
Deforming domain | Incompressible Navier–Stokes equations | Superconvergence | Stability | Dual consistency | High order accuracy | Physical Sciences | Computer Science, Interdisciplinary Applications | Technology | Physics, Mathematical | Computer Science | Physics | Science & Technology | Formulations | Systems stability | Operators | Deformation | Divergence | Computational fluid dynamics | Consistency | Fluid flow | Boundary conditions | Navier Stokes equations | Well posed problems | Domains | Time dependence | Accuracy | Mathematical analysis | Navier-Stokes equations | Linearization | Finite difference method
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