- 1 BLT set 5 over GF(23) Points on the quadric x2
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- 1 BLT set 3 over GF(67) Points on the quadric x2
- 1 BLT set 4 over GF(37) Points on the quadric x2
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- 1 BLT set 6 over GF(41) Points on the quadric x2
- 1 BLT set 6 over GF(23) Points on the quadric x2
- 1 BLT set 6 over GF(29) Points on the quadric x2
- 1 BLT set 8 over GF(47) Points on the quadric x2
- 1 BLT set 3 over GF(27) Points on the quadric x2
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- 1 BLT set 3 over GF(29) Points on the quadric x2
- 1 BLT set 4 over GF(53) Points on the quadric x2
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- 1 BLT set 3 over GF(53) Points on the quadric x2
- 1 BLT set 5 over GF(47) Points on the quadric x2
- 1 BLT set 4 over GF(49) Points on the quadric x2
- 1 BLT set 6 over GF(25) Points on the quadric x2
- 1 BLT set 1 over GF(3) Points on the quadric x2
- 1 BLT set 3 over GF(17) Points on the quadric x2
- Bayreuther Mathematische Schriften 49 (1995), 213 Es gibt 7-Designs mit kleinen Parametern!
- 1 BLT set 2 over GF(9) Points on the quadric x2
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- 1 BLT set 1 over GF(41) Points on the quadric x2
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- 1 BLT set 6 over GF(49) Points on the quadric x2
- 1 BLT set 4 over GF(41) Points on the quadric x2
- 1 BLT set 7 over GF(47) Points on the quadric x2
- 1 BLT set 7 over GF(53) Points on the quadric x2
- 1 BLT set 4 over GF(59) Points on the quadric x2
- 1 BLT set 7 over GF(37) Points on the quadric x2
- CLIQUE FINDING IN GRAPHS AND THE SEARCH FOR OVOIDS IN POLAR SPACE
- There is No Drake / Larson Linear Space on Anton Betten, Dieter Betten
- 1 BLT set 6 over GF(67) Points on the quadric x2
- Advances in Mathematics of Communications Web site: http://www.aimSciences.org Volume X, No. 0X, 200X, XXX
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- 1 BLT set 5 over GF(25) Points on the quadric x2
- 1 BLT set 5 over GF(41) Points on the quadric x2
- 1 BLT set 7 over GF(41) Points on the quadric x2
- 1 BLT set 5 over GF(43) Points on the quadric x2
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- Typical Network Problems Combinatorial Optimization Network Algorithms
- 1 BLT set 7 over GF(31) Points on the quadric x2
- 1 BLT set 8 over GF(59) Points on the quadric x2
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- Hindawi Publishing Corporation International Journal of Combinatorics
- 1 BLT set 1 over GF(9) Points on the quadric x2
- 1 BLT set 1 over GF(17) Points on the quadric x2
- 1 BLT set 1 over GF(19) Points on the quadric x2
- 1 BLT set 1 over GF(23) Points on the quadric x2
- 1 BLT set 4 over GF(23) Points on the quadric x2
- 1 BLT set 7 over GF(23) Points on the quadric x2
- 1 BLT set 1 over GF(27) Points on the quadric x2
- 1 BLT set 6 over GF(27) Points on the quadric x2
- 1 BLT set 1 over GF(29) Points on the quadric x2
- 1 BLT set 4 over GF(29) Points on the quadric x2
- 1 BLT set 5 over GF(29) Points on the quadric x2
- 1 BLT set 1 over GF(31) Points on the quadric x2
- 1 BLT set 3 over GF(31) Points on the quadric x2
- 1 BLT set 4 over GF(31) Points on the quadric x2
- 1 BLT set 3 over GF(37) Points on the quadric x2
- 1 BLT set 3 over GF(41) Points on the quadric x2
- 1 BLT set 1 over GF(43) Points on the quadric x2
- 1 BLT set 3 over GF(43) Points on the quadric x2
- 1 BLT set 4 over GF(43) Points on the quadric x2
- 1 BLT set 6 over GF(47) Points on the quadric x2
- 1 BLT set 7 over GF(49) Points on the quadric x2
- 1 BLT set 5 over GF(53) Points on the quadric x2
- 1 BLT set 3 over GF(59) Points on the quadric x2
- 1 BLT set 4 over GF(61) Points on the quadric x2
- 1 BLT set 4 over GF(67) Points on the quadric x2
- 1 BLT set 4 over GF(27) Points on the quadric x2
- Anton Betten betten@math.colostate.edu
- 1 BLT set 5 over GF(31) Points on the quadric x2
- 1 BLT set 1 over GF(47) Points on the quadric x2
- 1 BLT set 4 over GF(25) Points on the quadric x2
- 1 BLT set 3 over GF(19) Points on the quadric x2
- Das Lucas Kriterium Anton Betten
- 1 BLT set 3 over GF(61) Points on the quadric x2
- There is no Drake / Larson Linear Space on 30 Points: Supplement
- 1 BLT set 6 over GF(53) Points on the quadric x2
- 1 BLT set 7 over GF(59) Points on the quadric x2
- 1 BLT set 3 over GF(13) Points on the quadric x2
- Geometric Codes and Hyperovals Anton Betten
- Lab 2 : Newton's Method In this lab, we will explore Newton's method. This is familiar from Calc I, but you may revisit Section 4.6
- M161, Test 1, Fall 04 INSTRUCTOR
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- M161, Test 1, Spring 2008 Please circle where you took M160 (or equivalent)
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- M161, Test 3, Spring 2008 Instructor
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- M161, Test 3, Spring 2005 INSTRUCTOR
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- Maple Lab Report Turn-in Format Right now I am writing in text mode (press F5 to switch between text and math mode).
- MATH161 LAB ASSIGNMENT #2
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