Author pages are created from data sourced from our academic publisher partnerships and public sources.
- Publications
- Influence
Convergence Properties of the Nelder-Mead Simplex Method in Low Dimensions
- J. Lagarias, J. Reeds, M. Wright, P. Wright
- Mathematics, Computer Science
- SIAM J. Optim.
- 1 May 1998
TLDR
OPTIMAL PATHS FOR A CAR THAT GOES BOTH FORWARDS AND BACKWARDS
The path taken by a car with a given minimum turning radius has a lower bound on its radius of curvature at each point, but the path has cusps if the car shifts into or out of reverse gear. What is… Expand
Estimating Solutions of First Kind Integral Equations with Nonnegative Constraints and Optimal Smoothing
- J. P. Butler, J. Reeds, S. V. Dawson
- Mathematics
- 1 June 1981
A method is presented for estimating solutions of Fredholm integral equations of the first kind, given noisy data. Regularization is effected by a smoothing term which is the $L^2 $-norm of the… Expand
Shift-Register Synthesis (Modulo m)
TLDR
Inequalities and Positive-Definite Functions Arising from a Problem in Multidimensional Scaling
- A. Buja, B. Logan, J. Reeds, Larry A Shepp
- Mathematics
- 1 March 1994
We solve the following variational problem: Find the maximum of E ∥ X−Y ∥ subject to E ∥ X ∥2 ≤ 1, where X and Y are i.i.d. random n-vectors, and ∥⋅∥ is the usual Euclidean norm on Rn. This problem… Expand
Orthonormal bases of exponentials for the n-cube
- J. C. Lagarias, J. Reeds, Y. Wang
- Mathematics
- 15 May 2000
Any set that gives such an orthogonal basis is called a spectrum for . Only very special sets in R are spectral sets. However, when a spectrum exists, it can be viewed as a generalization of Fourier… Expand
Identification of stops and vowels for the burst portion of (p,t,k) isolated from conversational speech.
The stops /p t k/ were tested for identification in the context of /i a u/. The burst portions of initial and final stops were isolated from conversational speech through electronic gating circuitry.… Expand
Sets Uniquely Determined by Projections on Axes I
- P. Fishburn, J. Lagarias, J. Reeds, L. Shepp
- Mathematics
- 2 January 1990
This paper studies sets S in $\mathbb{R}''$ which are uniquely reconstructible from their hyperplane integral projections $P_i ( {x_i ;S} ) = \iint { \cdots \int {\chi _S } }( {x_1 , \cdots ,x_i ,… Expand