Search Results - "KELLOGG, R. B"

Lipid droplets, medium of energy exchange in the symbiotic anemone Condylactis gigantea: a model coral polyp by KELLOGG, R. B, PATTON, J. S

“…The symbiotic sea anemone C. gigantea does not make a CaCO sub(3) skeleton, yet its lipid metabolism appears to be very similar to that of reef-building…”
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Least Squares Methods for Elliptic Systems by Aziz, A. K., Kellogg, R. B., Stephens, A. B.

“…A weighted least squares method is given for the numerical solution of elliptic partial differential equations of Agmon-Douglis-Nirenberg type and an error…”
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Iterative Methods for a Forward-Backward Heat Equation by Vanaja, V., Kellogg, R. B.

“…Some iterative methods are developed for the solution of a forward-backward heat equation. Lower bounds for the rates of convergence of the methods are given,…”
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A Constructive Proof of the Brouwer Fixed-Point Theorem and Computational Results by Kellogg, R. B., Li, T. Y., Yorke, J.

“…A constructive proof of the Brouwer fixed-point theorem is given, which leads to an algorithm for finding the fixed point. Some properties of the algorithm and…”
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Existence and uniqueness of solutions in general multisolute renal flow problems by Garner, J B, Kellogg, R B

“…This paper considers systems of differential equations that describe flows in renal networks. The flow geometry is of the type that occurs in modelling the…”
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A Finite Element Method for the Compressible Stokes Equations by Kellogg, R. Bruce, Liu, Biyue

“…A linearized steady-state, compressible, viscous Navier-Stokes system is considered. A finite element method is formulated. The unique solvability and…”
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Smooth Solution of the Compressible Navier–Stokes Equations in an Unbounded Domain with Inflow Boundary Condition by Kweon, Jae Ryong, Kellogg, R.Bruce

“…The barotropic compressible Navier–Stokes equations in an unbounded domain are studied. We prove the unique existence of the solution (u,p) of the system (1.1)…”
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n-Widths and Singularly Perturbed Boundary Value Problems by Kellogg, R. Bruce, Stynes, Martin

“…Using the theory of n-widths, the approximability of solutions of singularly perturbed linear reaction-diffusion problems in two dimensions is quantified…”
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A semi-empirical derivation of thin-film sensitivities for EDXRF spectrometers by Kellogg, Robert B.

“…A semi‐empirical calibration method for single‐layer thin films is described which is based on measured standards and cross‐sections generated by the National…”
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An Alternating Direction Method for Operator Equations by Kellogg, R. B.

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Optimal Approximability of Solutions of Singularly Perturbed Two-Point Boundary Value Problems by Kellogg, R. Bruce, Stynes, Martin

“…Using the theory of n-widths, the approximability of solutions of singularly perturbed reaction-diffusion and convection-diffusion problems in one dimension is…”
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On the Spectrum of an Operator Associated with the Neutron Transport Equation by Kellogg, R. B.

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A New Approximation Method for the Helmholtz Equation in an Exterior Domain by Aziz, A. K., Dorr, M. R., Kellogg, R. B.

“…In this paper we consider the numerical solution of the Helmholtz equation in an exterior domain in R3. We introduce a new variational formulation of the…”
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A one tube flow problem arising in physiology by Garner, J B, Kellogg, R B

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Uniqueness and the Cell Reynolds Number by Kellogg, R. B., Shubin, G. R., Stephens, A. B.

“…Using some results from the theory of M-functions, we show how uniqueness and multiplicity of solutions for three finite-difference approximations of the…”
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Another Alternating-Direction-Implicit Method by Kellogg, R. B.

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The Shallow Water Wave Equations: Formulation, Analysis and Application by Kellogg, R. B.

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A two point boundary value problem with a rapidly oscillating solution by AZIZ, A. K, KELLOGG, R. B, STEPHENS, A. B

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A parameter-robust numerical method for a system of reaction-diffusion equations in two dimensions by Kellogg, R.B., Madden, Niall, Stynes, Martin

“…A system of M(≥ 2) coupled singularly perturbed linear reaction–diffusion equations is considered on the unit square. Under certain hypotheses on the coupling,…”
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Nonuniform Error Estimates for the Finite Element Method by Babuska, I., Kellogg, R. B.

“…Error bounds that are not uniform in the solution u are obtained for finite element approximations to elliptic boundary value problems. The inequality |u -…”
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