Integral Methods in Science and Engineering Computational and Analytic Aspects / edited by Christian Constanda, Paul J. Harris.

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Bibliographic Details
Corporate Author: SpringerLink (Online service)
Other Authors: Constanda, Christian (Editor), Harris, Paul J. (Editor)
Format: eBook
Language:English
Published: Boston, MA : Birkhäuser Boston : Imprint: Birkhäuser, 2011.
Edition:1st ed. 2011.
Series:Springer eBook Collection.
Subjects:
Online Access:Click to view e-book
Holy Cross Note:Loaded electronically.
Electronic access restricted to members of the Holy Cross Community.
Table of Contents:
  • Preface
  • Collocation Method for Cauchy Integral Equations in L̂2
  • On a New Definition of the Reynolds Number from the Interplay of Macroscopic and Microscopic Phenomenology
  • A Self-Consistent Monte Carlo Validation Procedure for Hadron Cancer Therapy Simulation
  • A General Analytical Solution of the Advection–Diffusion Equation for Fickian Closure
  • A Novel Method for Simulating Spectral Nuclear Reactor Criticality by Spatially Dependent Volume Size Control
  • Adaptive Particle Filter for Stable Distribution
  • On the Analytical Solution of the Multi-Group Neutron Kinetic Diffusion Equations in One-Dimensional Cartesian Geometry by the Integral Transformation Technique
  • Estimating the Validity of Statistical Energy Analysis Using Dynamic Energy Analysis
  • Efficient Iterative Methods for Fast Solution of Integral Operators
  • Analysis of Some Localized Boundary–Domain Integral Equations for Transmission Problems with Variable Coefficients
  • Analysis of Segregated Boundary–Domain Integral Equations for Variable-Coefficient BVPs in Exterior Domains
  • Thermoelastic Plates with Arc-Shaped Cracks
  • Almost Periodicity in Semilinear Systems
  • Bubble Behavior Near a Two-Fluid Interface
  • Spectral Stiff Problems in Domains with Strongly Oscillating Boundary
  • Spectra and Pseudospectra of the Convection–Diffusion Operator
  • A Necessary and Sufficient Condition for the Existence of Absolute Minimizers for Energy Functionals with Scale Invariance
  • Nonlinear Abel-Type Integral Equation Modeling in Creep Crack Propagation
  • Some Thoughts on Methods for Evaluating a Class of Highly Oscillatory Integrals
  • Numerical Experiments for Mammary Adenocarcinoma Cell Progression
  • Limiting Cases of Subdiffusion
  • A New Hybrid Method to Predict the Distribution of Vibro-Acoustic Energy in Complex Built-up Structures
  • 2-D and 3-D Elastodynamic Contact Problems for Interface Cracks Under Harmonic Loading
  • Asymptotic Behavior of Elliptic Quadric Algebraic Equations with Variable Coefficients and Aerodynamical Applications
  • Artificial Neural Networks for Estimating Atmospheric Pollutant Sources
  • A Theoretical Study of the Stratified Atmospheric Boundary Layer Through Perturbation Techniques
  • Integro-Differential Equations for Stress Analysis at the Bridged Zone of an Interface Crack
  • Design and Performance of Gas–Liquid Cylindrical Cyclone/Slug Damper System
  • On the Quasimodes for compact Operators and Associated Evolution Problems
  • Error Estimation by Means of Richardson Extrapolation with the Boundary Element Method in a Dirichlet Problem for the Laplace Equation
  • Convergence of a Discretization Scheme Based on the Characteristics Method for a Fluid-Rigid System
  • An Efficient Algorithm to Solve the GITT-Transformed 2-D Neutron Diffusion Equation
  • Nonlinear Localized Dissipative Structures for Solving Wave Equations over Long Distances
  • Semianalytical Approach to the Computation of the Laplace Transform of Source Functions
  • Asymptotic Analysis of Singularities for Pseudodifferential Equations in Canonical Non-Smooth Domains
  • Optimizing Water Quality in a River Section
  • Boundary Integral Equations for Arbitrary Geometry Shells. On the Determination of the Albedo Boundary Conditions by Solving the One-Speed Neutron Transport Equation in Slab-Geometry with the LTSN Method. Numerical Solution of the Electric Field Integral Equation on Polyhedral Surfaces
  • A High Frequency Problem of Scattering by Convex Polygons with Impedance Boundary Conditions
  • Localized Segregated Boundary–Domain Integral Equation Formulation for Transmission Problems
  • Distributional Solutions for Boundary Integral Methods in the Theory of Bending of Thermoelastic Plates. New Spaces: A Semi-linear Case
  • Generalized Particle Filter: PDF with Undefined Statistical Moments
  • Droplet Heating and Evaporation in the Presence of a Moving Boundary: Numerical Analysis Based on Analytical Solutions
  • Solution of a Nonlinear Abel-type Integral Equation Modeling Crack Propagation Under Creep and Fatigue
  • Some Thoughts on Methods for Evaluating a Class of Highly Oscillatory Integrals
  • Domain Decomposition with Lagrange Multipliers for Hypersingular Integral Equations
  • Numerical Integration Methods for Functions with Singularities by Partition Integration
  • Multiple Trace Boundary Integral Formulation for Helmholtz Transmission Problems
  • Limiting Cases of Subdiffusion.-New Trends in Inverse Scattering Theory
  • Transient Mechanistic Model for Slug Damper/ (GLCC)Compact Separator System
  • Exact 3-D Galerkin Integrals for Planar Cracks
  • Interface Cracks Under Harmonic Loading: Effect of Crack Face Contact Interaction
  • Localized Segregated Boundary–Domain Integral Equation Formulation for Mixed Type Boundary Value Problems
  • On the Robustness of the GITT Solution for the 2-D Neutron Diffusion Equation in Cartesian Geometry
  • Conditioning Numerical Models with Application to Petroleum Reservoir Chracterization
  • Computation of the Spectrum for Some Elliptic Operators on Periodic Waveguides with Variable Density
  • Numerical Simulation of Short Waves over Long Distances as Nonlinear Solitary Waves
  • Pseudodifferential Equations in Domains with Boundary Singularities
  • Optimizing Water Quality in a River Section
  • Semi-analytical Approach to the Computation of the Laplace Transform of 3-D Source Functions
  • Boundary Integral Equations for Shells of Arbitrary Geometry
  • Solutions to Model Equations for Cancer Growth.