Nuclear Inst. and Methods in Physics Research, A, ISSN 0168-9002, 09/2015, Volume 795, Issue C, pp. 318 - 324

A Bayesian approach is proposed for pulse shape discrimination of photons and neutrons in liquid organic scinitillators. Instead of drawing a decision...

Bayes׳ theorem | Expectation-maximization | Pulse shape discrimination | Liquid scintillator | Bayes' theorem | NEUTRON | INSTRUMENTS & INSTRUMENTATION | SPECTROSCOPY | NUCLEAR SCIENCE & TECHNOLOGY | PHYSICS, PARTICLES & FIELDS | INSTRUMENTATION RELATED TO NUCLEAR SCIENCE AND TECHNOLOGY | liquid scintillator | expectation-maximization | pulse shape discrimination

Bayes׳ theorem | Expectation-maximization | Pulse shape discrimination | Liquid scintillator | Bayes' theorem | NEUTRON | INSTRUMENTS & INSTRUMENTATION | SPECTROSCOPY | NUCLEAR SCIENCE & TECHNOLOGY | PHYSICS, PARTICLES & FIELDS | INSTRUMENTATION RELATED TO NUCLEAR SCIENCE AND TECHNOLOGY | liquid scintillator | expectation-maximization | pulse shape discrimination

Journal Article

Journal of Nonlinear Science, ISSN 0938-8974, 2/2018, Volume 28, Issue 1, pp. 69 - 90

We show that the emerging field of discrete differential geometry can be usefully brought to bear on crystallization problems. In particular, we give a...

Primary 82D25 | Theoretical, Mathematical and Computational Physics | Classical Mechanics | Economic Theory/Quantitative Economics/Mathematical Methods | Crystallization | Mathematics | Energy minimization | 74E15 | Discrete differential geometry | Analysis | Mathematical and Computational Engineering | Secondary 05C10 | Interaction potential | Gauss–Bonnet theorem | MATHEMATICS, APPLIED | GROUND-STATE | Gauss-Bonnet theorem | PHYSICS, MATHEMATICAL | WULFF SHAPE | LENNARD-JONES CLUSTERS | MECHANICS | DISKS | CONFIGURATIONS

Primary 82D25 | Theoretical, Mathematical and Computational Physics | Classical Mechanics | Economic Theory/Quantitative Economics/Mathematical Methods | Crystallization | Mathematics | Energy minimization | 74E15 | Discrete differential geometry | Analysis | Mathematical and Computational Engineering | Secondary 05C10 | Interaction potential | Gauss–Bonnet theorem | MATHEMATICS, APPLIED | GROUND-STATE | Gauss-Bonnet theorem | PHYSICS, MATHEMATICAL | WULFF SHAPE | LENNARD-JONES CLUSTERS | MECHANICS | DISKS | CONFIGURATIONS

Journal Article

Archive for Rational Mechanics and Analysis, ISSN 0003-9527, 12/2018, Volume 230, Issue 3, pp. 1131 - 1177

A compactness theorem for volume-constrained almost-critical points of elliptic integrands is proven. The result is new even for the area functional, as...

Physics, general | Fluid- and Aerodynamics | Theoretical, Mathematical and Computational Physics | Complex Systems | Physics | Classical Mechanics | MATHEMATICS, APPLIED | MECHANICS | CHAIN RULE | HYPERSURFACES | WULFF SHAPE | Bubbling | Curvature | Theorems | Mathematics - Analysis of PDEs

Physics, general | Fluid- and Aerodynamics | Theoretical, Mathematical and Computational Physics | Complex Systems | Physics | Classical Mechanics | MATHEMATICS, APPLIED | MECHANICS | CHAIN RULE | HYPERSURFACES | WULFF SHAPE | Bubbling | Curvature | Theorems | Mathematics - Analysis of PDEs

Journal Article

Classical and Quantum Gravity, ISSN 0264-9381, 04/2014, Volume 31, Issue 8, p. 85008

Shape dynamics is a theory of gravity that replaces refoliation invariance for spatial Weyl invariance. Those solutions of the Einstein equations that have...

canonical formulations | ADM | singularity | general relativity | shape dynamics | Birkhoff | QUANTUM SCIENCE & TECHNOLOGY | GRAVITATIONAL DEGREES | PHYSICS, MULTIDISCIPLINARY | ASTRONOMY & ASTROPHYSICS | PHYSICS, PARTICLES & FIELDS | Theorems | Dynamic tests | Dynamics | Mathematical analysis | Constants | Equations of motion | Curvature | Quantum gravity | Physics - General Relativity and Quantum Cosmology

canonical formulations | ADM | singularity | general relativity | shape dynamics | Birkhoff | QUANTUM SCIENCE & TECHNOLOGY | GRAVITATIONAL DEGREES | PHYSICS, MULTIDISCIPLINARY | ASTRONOMY & ASTROPHYSICS | PHYSICS, PARTICLES & FIELDS | Theorems | Dynamic tests | Dynamics | Mathematical analysis | Constants | Equations of motion | Curvature | Quantum gravity | Physics - General Relativity and Quantum Cosmology

Journal Article

Advanced Materials, ISSN 0935-9648, 02/2016, Volume 28, Issue 8, pp. 1697 - 1702

The equilibrium crystal shape and shape evolution of organic crystals are found to follow the Gibbs–Curie–Wulff theorem. Organic crystals are grown by the...

organic materials | equilibrium crystal shapes | crystal growth | organic single crystals | surface energy | THIN-FILMS | PHYSICS, CONDENSED MATTER | PHYSICS, APPLIED | PHYSICAL VAPOR GROWTH | SEMICONDUCTORS | PERFORMANCE | MATERIALS SCIENCE, MULTIDISCIPLINARY | NANOCRYSTALS | SILICON | CHARGE-TRANSPORT | CHEMISTRY, PHYSICAL | NANOSCIENCE & NANOTECHNOLOGY | CHEMISTRY, MULTIDISCIPLINARY | FIELD-EFFECT TRANSISTORS | SINGLE-CRYSTALS | ELECTRONICS | Case studies | Surface energy | Crystal growth | Theorems | Organic crystals | Theorem proving | Crystals | Evolution | Transport | Optimization

organic materials | equilibrium crystal shapes | crystal growth | organic single crystals | surface energy | THIN-FILMS | PHYSICS, CONDENSED MATTER | PHYSICS, APPLIED | PHYSICAL VAPOR GROWTH | SEMICONDUCTORS | PERFORMANCE | MATERIALS SCIENCE, MULTIDISCIPLINARY | NANOCRYSTALS | SILICON | CHARGE-TRANSPORT | CHEMISTRY, PHYSICAL | NANOSCIENCE & NANOTECHNOLOGY | CHEMISTRY, MULTIDISCIPLINARY | FIELD-EFFECT TRANSISTORS | SINGLE-CRYSTALS | ELECTRONICS | Case studies | Surface energy | Crystal growth | Theorems | Organic crystals | Theorem proving | Crystals | Evolution | Transport | Optimization

Journal Article

Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 04/2019, Volume 472, Issue 1, pp. 584 - 626

It was recently conjectured that every system of exceptional orthogonal polynomials is related to a classical orthogonal polynomial system by a sequence of...

Darboux transformations | Trivial monodromy | Orthogonal polynomials | Sturm–Liouville problems | CHARLIER | MATHEMATICS, APPLIED | HERMITE | EXTENSIONS | SCATTERING-AMPLITUDE | SHAPE INVARIANT POTENTIALS | Sturm-Liouville problems | MATHEMATICS | FAMILIES | MEIXNER | ZEROS

Darboux transformations | Trivial monodromy | Orthogonal polynomials | Sturm–Liouville problems | CHARLIER | MATHEMATICS, APPLIED | HERMITE | EXTENSIONS | SCATTERING-AMPLITUDE | SHAPE INVARIANT POTENTIALS | Sturm-Liouville problems | MATHEMATICS | FAMILIES | MEIXNER | ZEROS

Journal Article

Physics of Fluids, ISSN 1070-6631, 08/2014, Volume 26, Issue 8, p. 81902

The biological fluids encountered by self-propelled cells display complex microstructures and rheology. We consider here the general problem of low-Reynolds...

SLOW MOTION | MIGRATION | SMALL REYNOLDS NUMBERS | MECHANICS | RIGID SPHERES | 2ND-ORDER FLUID | PHYSICS, FLUIDS & PLASMAS | SHEAR-FLOW | ARBITRARY SHAPE | VISCOELASTIC FLUID | SWIMMING MODEL MICROORGANISMS | PROPULSION | Viscoelasticity | Theorems | Deformation | Computational fluid dynamics | Rheology | Reynolds number | Fluid flow | Series (mathematics) | Non-Newtonian fluids | Viscoelastic fluids | Locomotion | Newtonian fluids | Non Newtonian fluids | Integrals | Kinematics | Swimming | Constitutive models | Rheological properties

SLOW MOTION | MIGRATION | SMALL REYNOLDS NUMBERS | MECHANICS | RIGID SPHERES | 2ND-ORDER FLUID | PHYSICS, FLUIDS & PLASMAS | SHEAR-FLOW | ARBITRARY SHAPE | VISCOELASTIC FLUID | SWIMMING MODEL MICROORGANISMS | PROPULSION | Viscoelasticity | Theorems | Deformation | Computational fluid dynamics | Rheology | Reynolds number | Fluid flow | Series (mathematics) | Non-Newtonian fluids | Viscoelastic fluids | Locomotion | Newtonian fluids | Non Newtonian fluids | Integrals | Kinematics | Swimming | Constitutive models | Rheological properties

Journal Article

INTEGRAL EQUATIONS AND OPERATOR THEORY, ISSN 0378-620X, 06/2018, Volume 90, Issue 3

In this paper we study Schrodinger operators with absolutely integrable potentials on metric graphs. Uniform bounds-i.e. depending only on the graph and the...

MATHEMATICS | SHAPE | STURM-LIOUVILLE OPERATORS | Spectral estimates | INVERSE PROBLEMS | Ambartsumian theorem | Quantum graphs | SCATTERING PROBLEMS | QUANTUM TREES | ONE HEAR | EQUATION | Naturvetenskap | Mathematics | Natural Sciences | Matematik

MATHEMATICS | SHAPE | STURM-LIOUVILLE OPERATORS | Spectral estimates | INVERSE PROBLEMS | Ambartsumian theorem | Quantum graphs | SCATTERING PROBLEMS | QUANTUM TREES | ONE HEAR | EQUATION | Naturvetenskap | Mathematics | Natural Sciences | Matematik

Journal Article

Finite Elements in Analysis & Design, ISSN 0168-874X, 11/2019, Volume 165, pp. 31 - 40

For the accurate imposition of surface loads using the Finite Element Method normally the load is discretized at the surface facets. Therefore appropriate...

Integration constraint | Divergence theorem | Finite Element Method | Surface loads | MATHEMATICS, APPLIED | ELEMENT | MECHANICS | FLUID | APPROXIMATION SCHEMES | Finite element method | Theorems | Divergence | Discretization | Search algorithms | Galerkin method | Imposition | Finite element analysis | Loads (forces) | Shape functions | Nodes

Integration constraint | Divergence theorem | Finite Element Method | Surface loads | MATHEMATICS, APPLIED | ELEMENT | MECHANICS | FLUID | APPROXIMATION SCHEMES | Finite element method | Theorems | Divergence | Discretization | Search algorithms | Galerkin method | Imposition | Finite element analysis | Loads (forces) | Shape functions | Nodes

Journal Article

Journal of Mathematical Physics, ISSN 0022-2488, 04/2014, Volume 55, Issue 4, p. 43510

Considering successive extensions of primary translationally shape invariant potentials, we enlarge the Krein-Adler theorem to mixed chains of state adding and...

RATIONAL EXTENSIONS | SUPERSYMMETRY | EXCEPTIONAL ORTHOGONAL POLYNOMIALS | FACTORIZATION METHOD | SCHRODINGER-EQUATION | X-L LAGUERRE | QUANTUM-MECHANICS | PHYSICS, MATHEMATICAL | EXACTLY SOLVABLE POTENTIALS | DARBOUX TRANSFORMATIONS | OPERATORS | Theorems | Polynomials | Invariants | Condensed Matter | Materials Science | Physics | POLYNOMIALS | SHAPE | POTENTIALS | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | TRANSFORMATIONS

RATIONAL EXTENSIONS | SUPERSYMMETRY | EXCEPTIONAL ORTHOGONAL POLYNOMIALS | FACTORIZATION METHOD | SCHRODINGER-EQUATION | X-L LAGUERRE | QUANTUM-MECHANICS | PHYSICS, MATHEMATICAL | EXACTLY SOLVABLE POTENTIALS | DARBOUX TRANSFORMATIONS | OPERATORS | Theorems | Polynomials | Invariants | Condensed Matter | Materials Science | Physics | POLYNOMIALS | SHAPE | POTENTIALS | CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS | TRANSFORMATIONS

Journal Article

Software & Systems Modeling, ISSN 1619-1366, 2/2015, Volume 14, Issue 1, pp. 27 - 44

Interactive proofs of correctness of pointer-manipulating programs tend to be difficult. We propose an approach that integrates shape analysis and interactive...

Programming Techniques | Shape analysis | Programming Languages, Compilers, Interpreters | Software Engineering | Theorem proving | Computer Science | B $$^+$$ trees | Pointer structures | Software Engineering/Programming and Operating Systems | Business Information Systems | Information Systems Applications (incl. Internet) | trees | COMPUTER SCIENCE, SOFTWARE ENGINEERING | B+ trees | Trees | Interactive | Analyzers | Proving | Texts | Data structures | Computer programs

Programming Techniques | Shape analysis | Programming Languages, Compilers, Interpreters | Software Engineering | Theorem proving | Computer Science | B $$^+$$ trees | Pointer structures | Software Engineering/Programming and Operating Systems | Business Information Systems | Information Systems Applications (incl. Internet) | trees | COMPUTER SCIENCE, SOFTWARE ENGINEERING | B+ trees | Trees | Interactive | Analyzers | Proving | Texts | Data structures | Computer programs

Journal Article

Nuclear Inst. and Methods in Physics Research, A, ISSN 0168-9002, 2012, Volume 664, Issue 1, pp. 289 - 293

The concept of grid inefficiency in Frisch grid ionization chambers and its influence on the anode pulse shape is explained in terms of the Shockley–Ramo...

Grid inefficiency | Frisch grid | Ionization chamber | Shockley–Ramo theorem | Shockley-Ramo theorem | NUCLEAR-FISSION | INSTRUMENTS & INSTRUMENTATION | SPECTROSCOPY | NUCLEAR SCIENCE & TECHNOLOGY | ENERGIES | PARITY NONCONSERVATION | PHYSICS, PARTICLES & FIELDS | Ionization | Theorems | Weighting | Accelerators | Mathematical analysis | Spectrometers | Mathematical models | Ionization chambers | Pulse shape | Fysik | Physical Sciences | Naturvetenskap | Natural Sciences | Physics

Grid inefficiency | Frisch grid | Ionization chamber | Shockley–Ramo theorem | Shockley-Ramo theorem | NUCLEAR-FISSION | INSTRUMENTS & INSTRUMENTATION | SPECTROSCOPY | NUCLEAR SCIENCE & TECHNOLOGY | ENERGIES | PARITY NONCONSERVATION | PHYSICS, PARTICLES & FIELDS | Ionization | Theorems | Weighting | Accelerators | Mathematical analysis | Spectrometers | Mathematical models | Ionization chambers | Pulse shape | Fysik | Physical Sciences | Naturvetenskap | Natural Sciences | Physics

Journal Article

The Journal of Physical Chemistry A, ISSN 1089-5639, 05/2016, Volume 120, Issue 20, pp. 3718 - 3725

Force-based canonical approaches have recently given a unified but different viewpoint on the nature of bonding in pairwise interatomic interactions. Differing...

TRANSFORMATION | SHAPE INVARIANT POTENTIALS | PHYSICS, ATOMIC, MOLECULAR & CHEMICAL | CHEMISTRY | CHEMISTRY, PHYSICAL | SPECTRA | VIRIAL | PROGRAM | MOLECULES | Usage | Analysis | Chemical reactions | Chemical properties | Structure | Chemical compounds | Quantum theory

TRANSFORMATION | SHAPE INVARIANT POTENTIALS | PHYSICS, ATOMIC, MOLECULAR & CHEMICAL | CHEMISTRY | CHEMISTRY, PHYSICAL | SPECTRA | VIRIAL | PROGRAM | MOLECULES | Usage | Analysis | Chemical reactions | Chemical properties | Structure | Chemical compounds | Quantum theory

Journal Article

ELECTRONIC JOURNAL OF PROBABILITY, ISSN 1083-6489, 2019, Volume 24

We prove a shape theorem for Poisson cylinders, and give a power-law bound on surface fluctuations. In particular, we show that for any a is an element of...

shape theorem | STATISTICS & PROBABILITY | INTERLACEMENT | Poisson cylinder model | internal distance

shape theorem | STATISTICS & PROBABILITY | INTERLACEMENT | Poisson cylinder model | internal distance

Journal Article

1979, Dissertationes mathematicae = Rozprawy matematyczne, Volume 156., 55

Book

IEEE Transactions on Microwave Theory and Techniques, ISSN 0018-9480, 11/2018, Volume 66, Issue 11, pp. 4669 - 4676

This paper presents the application of Belevitch theorem for pole-zero analysis of microwave filters synthesized with transmission lines and lumped elements....

Microwave integrated circuits | Power transmission lines | Argument principle | Belevitch theorem | numerical method | S matrix determinant">S matrix determinant | Microwave communication | contour integration | Microwave filters | Microwave FET integrated circuits | Poles and zeros | microwave filters | poles and zeros | S matrix determinant | RESPONSES | ENGINEERING, ELECTRICAL & ELECTRONIC | Poles | Theorems | Transmission lines | Shape | Synthesis | Mathematical analysis | Transfer functions | Contours | Eigenvalues

Microwave integrated circuits | Power transmission lines | Argument principle | Belevitch theorem | numerical method | S matrix determinant">

Journal Article

Annals of Applied Probability, ISSN 1050-5164, 04/2019, Volume 29, Issue 2, pp. 875 - 930

In this paper we give a complete characterization of the scaling limit of the critical Interacting Partially Directed Self-Avoiding Walk (IPDSAW) introduced in...

Brownian motion | Polymer collapse | Local limit theorem | Shape theorem | Phase transition | TRANSITION | MODELS | shape theorem | STATISTICS & PROBABILITY | phase transition

Brownian motion | Polymer collapse | Local limit theorem | Shape theorem | Phase transition | TRANSITION | MODELS | shape theorem | STATISTICS & PROBABILITY | phase transition

Journal Article

Progress of theoretical physics, ISSN 0033-068X, 07/2010, Volume 124, Issue 1, pp. 1 - 26

Crum's theorem in one-dimensional quantum mechanics asserts the existence of an associated Hamiltonian system for any given Hamiltonian with the complete set...

ANHARMONIC-OSCILLATORS | SUPERSYMMETRY | PHYSICS, MULTIDISCIPLINARY | ANNIHILATION-CREATION OPERATORS | FACTORIZATION METHOD | SHAPE INVARIANT POTENTIALS | SCHRODINGER-EQUATION | SYSTEMS | ORTHOGONAL POLYNOMIALS | SPECTRUM

ANHARMONIC-OSCILLATORS | SUPERSYMMETRY | PHYSICS, MULTIDISCIPLINARY | ANNIHILATION-CREATION OPERATORS | FACTORIZATION METHOD | SHAPE INVARIANT POTENTIALS | SCHRODINGER-EQUATION | SYSTEMS | ORTHOGONAL POLYNOMIALS | SPECTRUM

Journal Article

International Journal of Approximate Reasoning, ISSN 0888-613X, 04/2018, Volume 95, pp. 22 - 35

In this paper, first we prove that making abstraction of the output obtained from the interactive extension principle based on a joint possibility...

Extension principle | Fuzzy number | Nguyen theorem | Joint possibility distribution | Interactive extension principle | Triangular norm | SHAPE-PRESERVING ADDITIONS | OPERATIONS | EQUATIONS | COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE | MULTIPERIOD PORTFOLIO OPTIMIZATION | FUZZY NUMBERS | INTERVALS

Extension principle | Fuzzy number | Nguyen theorem | Joint possibility distribution | Interactive extension principle | Triangular norm | SHAPE-PRESERVING ADDITIONS | OPERATIONS | EQUATIONS | COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE | MULTIPERIOD PORTFOLIO OPTIMIZATION | FUZZY NUMBERS | INTERVALS

Journal Article

Annals of Statistics, ISSN 0090-5364, 02/2013, Volume 41, Issue 1, pp. 296 - 322

A Cramer moderate deviation theorem for Hotelling's T-2-statistic is proved under a finite (3 + delta)th moment. The result is applied to large scale tests on...

Hotelling's T | Cramér moderate deviation | statistic | FDR | Gene selection | Brain structure | Simultaneous hypothesis tests | Global tests | FIELDS | gene selection | Hotelling's T-2-statistic | APPROXIMATIONS | Cramer moderate deviation | STATISTICS & PROBABILITY | HIGHER CRITICISM | SHAPE-ANALYSIS | simultaneous hypothesis tests | global tests | brain structure | STUDENTS-T

Hotelling's T | Cramér moderate deviation | statistic | FDR | Gene selection | Brain structure | Simultaneous hypothesis tests | Global tests | FIELDS | gene selection | Hotelling's T-2-statistic | APPROXIMATIONS | Cramer moderate deviation | STATISTICS & PROBABILITY | HIGHER CRITICISM | SHAPE-ANALYSIS | simultaneous hypothesis tests | global tests | brain structure | STUDENTS-T

Journal Article

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