Keith Miller
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Keith Millermathematics Degrees
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Applied Mathematics
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Measure Theory
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Mathematics
Keith Miller's Degrees
- PhD Mathematics Stanford University
- Masters Applied Mathematics University of California, Berkeley
- Bachelors Mathematics University of California, Berkeley
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(Suggest an Edit or Addition)Keith Miller's Published Works
Number of citations in a given year to any of this author's works
Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author
Published Works
- Least Squares Methods for Ill-Posed Problems with a Prescribed Bound (1970) (522)
- Moving Finite Elements. I (1981) (422)
- The moving finite element method: Applications to general partial differential equations with multiple large gradients☆ (1981) (213)
- Design and Application of a Gradient-Weighted Moving Finite Element Code I: in One Dimension (1998) (149)
- Nonunique continuation for uniformly parabolic and elliptic equations in self-adjoint divergence form with Hölder continuous coefficients (1973) (100)
- Barriers on cones for uniformly elliptic operators (1967) (85)
- Stabilized quasi-reversibilite and other nearly-best-possible methods for non-well-posed problems (1973) (78)
- Calculation of the surface temperature and heat flux on one side of a wall from measurements on the opposite side (1980) (75)
- DYNAMIC ADI METHODS FOR ELLIPTIC EQUATIONS (1979) (67)
- Extremal barriers on cones with Phragmèn-Lindelöf theorems and other applications (1971) (57)
- On the necessity of nearly-best-possible methods for analytic continuation of scattering data (1973) (48)
- Design and Application of a Gradient-Weighted Moving Finite Element Code II: in Two Dimensions (1998) (37)
- Some Problems in Numerical Analytic Continuation (1965) (30)
- Elliptic versus Parabolic Regularization for the Equation of Prescribed Mean Curvature (1997) (25)
- A Geometrical-Mechanical Interpretation of Gradient-Weighted Moving Finite Elements (1997) (17)
- Nonlinear Krylov and moving nodes in the method of lines (2005) (16)
- Non-unique continuation for certain Ode's in Hilbert space and for uniformly parabolic and elliptic equations in self-adjoint divergence form (1973) (16)
- Gradient Weighted Moving Finite Elements in Two Dimensions (1988) (15)
- Least squares moving finite elements (2001) (14)
- Nonequivalence of regular boundary points for the Laplace and nondivergence equations, even with continuous coefficients (1970) (12)
- Design And Application Of A Gradient-Weighted Moving Finite Element Code, Part I, In 1-D (1998) (10)
- On the mass matrix spectrum bounds of Wathen and the local moving finite elements of Baines (1992) (10)
- Asymptotic Growth for the Parabolic Equation of Prescribed Mean Curvature (1984) (9)
- The diffusion of helium through ice (1970) (7)
- On the stability of the complex angular-momentum continuation (1971) (7)
- String gradient weighted moving finite elements for systems of partial differential equations I. (2003) (6)
- Nonexistence of an a priori bound at the center in terms of anL1 bound on the boundary for solutions of uniformly elliptic equations on a sphere (1966) (6)
- Dimensionality Reduction Methods for Efficient Numerical Solution, Backward in Time, of Parabolic Equations with Variable Coefficients (1980) (5)
- Stabilized Moving Finite Elements for Convection Dominated Problems (2005) (4)
- String gradient weighted moving finite elements (2004) (3)
- Existence theory for certain ordinary differential equations with a monotone singularity (1967) (3)
- Exceptional boundary points for the nondivergence equation which are regular for the Laplace equation-and vice-versa (2018) (2)
- Computed tomography from X-rays: Old 2-D results, new 3-D problems (2006) (1)
- A mathematical analysis of tension shocks in long belt conveyors (1987) (1)
- Moving finite elements: A continuously adaptive method for computational fluid dynamics (1991) (0)
- A backprojection kernel (KRNL3D) for very-wide-aperture 3D tomography applied to PET with Multigrid for precise use of time-of-flight data (2021) (0)
- barriers on cones wi th Phragmbn-Linde lSf theorems and other appl icat ions (0)
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