309,142 research outputs found
Recommended from our members
[Memo from Richard E. Huff to D. Jack Davis, November 25, 1986]
No full textA memo from Richard E. Huff to D. Jack Davis about the Texas Commission on the Arts and its purpose
Recommended from our members
[Memo from Richard E. Huff to D. Jack Davis, November 25, 1986]
No full textA memorandum from Richard E. Huff to D. Jack Davis containing the names of two Texas Commission on the Arts staff members designated to participate in the planning of consortia
Recommended from our members
[Letter from Richard E. Huff to D. Jack Davis, November 25, 1986]
No full textA letter from Richard E. Huff to D. Jack Davis about expressing interest in participating in the North Texas Regional Institute for Educators on the Visual Arts, now known as the North Texas Institute for Educators on the Visual Arts
Huff Collection; no.00120
No full textBlack and white image of newly elected 1931 Grant County officials. All individuals identified- posed, standing from left; W. J. ""Bill"" Rose, Probate Judge- died December 5th, 1932; Mrs. Cora H. Holland, School Superintendent; John E. Casey, Sheriff; Mrs. Dorothy D. Hunter, Assessor; Miss Gertrude Bell, Treasurer; William H. Bard, Clerk- died 1932. Sitting at bench,George W. Hay, District Judge- died January 7th, 1941. Sitting in chairs from the left; Steve Villareal, Commissioner, District 3; John A. Moses, Commissioner, District 1; George Delk, Commissioner, District 2- died 1940. Image mounted on tan with brown boarded matte board.Master file: image/tiff; 134,459 KB; Computer Hardware: Intel Pentium (R) 4 3.20 GHz/ 1.99 GB RAM manufactured by Dell; Operating system: Windows XP 2002; Creation software: Adobe Photoshop CS2 version 9.0.2; Scanner: flatbed reflective scanner Microtek 1000XL; Scanner software: Microtek SilverFast Ai 6.4.2r2b; Scanned by Jackie Becker on 2009-10-15
Emil E. Huff, (1897-1955), purchased by Mrs. Elsie Huff on May 20, 1955.
No full textDocuments regarding the double headstone for Emil E. Huff, (1897-1955), buried with Elsie E. Huff (1897), purchased by Mrs. Elsie Huff. The marker was placed at Forest Cemetery in Toledo, Ohio. The stone is made of Certified R. O. A. (Seal) with Sandblast letters
Huff\u27s Model for Elliptic Curves
No full textThis paper revisits a model for elliptic curves over Q introduced by Huff in 1948 to study a diophantine problem. Huff\u27s model readily extends over fields of odd characteristic. Every elliptic curve over such a field and containing a copy of Z/4Z×Z/2Z is birationally equivalent to a Huff curve over the original field.
This paper extends and generalizes Huff\u27s model. It presents fast explicit formulas for point addition and doubling on Huff curves. It also addresses the problem of the efficient evaluation of pairings over Huff curves. Remarkably, the formulas we obtain feature some useful properties, including completeness and independence of the curve parameters
Application of Velusqrt algorithm to Huff\u27s and general Huff\u27s curves
No full textIn 2020 Bernstein, De Feo, Leroux, and Smith presented a new odd-degree -isogeny computation method called Velusqrt. This method has complexity , compared to the complexity of of the classical Vélu method. In this paper application of the Velusqrt method to Huff\u27s and general Huff\u27s curves is presented. It is showed how to compute odd-degree isogeny on Huff\u27s and general Huff\u27s curves using Velusqrt algorithm and -line arithmetic for different compression functions
Elliptic curves in Huff\u27s model
No full textThis paper introduce generalizes the Huff curves which contains Huff\u27s model as a
special case. It is shown that every elliptic curve over the finite
field with three points of order is isomorphic to a general Huff curve.
Some fast explicit formulae for general Huff curves in projective coordinates are presented. These explicit formulae for addition and doubling are almost as fast in the general case as they are for the Huff curves in \cite{Joye}. Finally, the number of isomorphism classes of general Huff curves
defined over the finite field is enumerated
Pairings on Generalized Huff Curves
No full textThis paper presents the Tate pairing computation on generalized Huff curves proposed by Wu and Feng in \cite{Wu}. In fact, we extend the results of the Tate pairing computation on the standard Huff elliptic curves done previously by Joye, Tibouchi and Vergnaud in \cite{Joux}. We show that the addition step of the Miller loop can be performed in and the doubling one in on the generalized Huff curve
Mr. and Mrs. James E. Huff
No full textMr. and Mrs. James E. Huff, celebrate 50th anniversary.https://mavmatrix.uta.edu/specialcollections_startelegram1950s/15188/thumbnail.jp
- …
