Search Results - "Isaacs, I. Martin"

The-Square-and-Add Markov Chain by Diaconis, Persi, He, Jimmy, Isaacs, I. Martin

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The square and add Markov chain by Diaconis, Persi, He, Jimmy, Isaacs, I. Martin

“…Squaring and adding $\pm 1$ mod p generates a curiously intractable random walk. A similar process over the finite field $\mathbf{F}_q$ (with $q=2^d$) leads to…”
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Supercharacters, symmetric functions in noncommuting variables (extended abstract) by Aguiar, Marcelo, André, Carlos, Benedetti, Carolina, Bergeron, Nantel, Chen, Zhi, Diaconis, Persi, Hendrickson, Anders, Hsiao, Samuel, Isaacs, I. Martin, Jedwab, Andrea, Johnson, Kenneth, Karaali, Gizem, Lauve, Aaron, Le, Tung, Lewis, Stephen, Li, Huilan, Magaard, Kay, Marberg, Eric, Novelli, Jean-Christophe, Pang, Amy, Saliola, Franco, Tevlin, Lenny, Thibon, Jean-Yves, Thiem, Nathaniel, Venkateswaran, Vidya, Vinroot, C. Ryan, Yan, Ning, Zabrocki, Mike

“…We identify two seemingly disparate structures: supercharacters, a useful way of doing Fourier analysis on the group of unipotent uppertriangular matrices with…”
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Supercharacters, symmetric functions in noncommuting variables, and related Hopf algebras by Aguiar, Marcelo, André, Carlos, Benedetti, Carolina, Bergeron, Nantel, Chen, Zhi, Diaconis, Persi, Hendrickson, Anders, Hsiao, Samuel, Isaacs, I. Martin, Jedwab, Andrea, Johnson, Kenneth, Karaali, Gizem, Lauve, Aaron, Le, Tung, Lewis, Stephen, Li, Huilan, Magaard, Kay, Marberg, Eric, Novelli, Jean-Christophe, Pang, Amy, Saliola, Franco, Tevlin, Lenny, Thibon, Jean-Yves, Thiem, Nathaniel, Venkateswaran, Vidya, Vinroot, C. Ryan, Yan, Ning, Zabrocki, Mike

“…We identify two seemingly disparate structures: supercharacters, a useful way of doing Fourier analysis on the group of unipotent uppertriangular matrices with…”
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Supercharacters, symmetric functions in noncommuting variables, and related Hopf algebras by Aguiar, Marcelo, Andre, Carlos, Benedetti, Carolina, Bergeron, Nantel, Chen, Zhi, Diaconis, Persi, Hendrickson, Anders, Hsiao, Samuel, Isaacs, I. Martin, Jedwab, Andrea, Johnson, Kenneth, Karaali, Gizem, Lauve, Aaron, Le, Tung, Lewis, Stephen, Li, Huilan, Magaard, Kay, Marberg, Eric, Novelli, Jean-Christophe, Pang, Amy, Saliola, Franco, Tevlin, Lenny, Thibon, Jean-Yves, Thiem, Nathaniel, Venkateswaran, Vidya, Vinroot, C. Ryan, Yan, Ning, Zabrocki, Mike

“…Advances in Mathematics 229 (2012) 2310--2337 We identify two seemingly disparate structures: supercharacters, a useful way of doing Fourier analysis on the…”
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10307 by Williams, John Calvin, Isaacs, I. Martin, Martin, Reiner

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Abelian normal subgroups ofM-groups by Isaacs, I. Martin

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6606 by Shapiro, Daniel B., Isaacs, I. Martin

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The Fixed-Point-Space Dimension Function for a Finite Group Representation by Isaacs, I. M.

“…Given a complex representation of a finite group G, construct the integer valued function α on G by setting α(g) to be the dimension of the fixed-point-space…”
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Primitive characters, normal subgroups, andM-groups by Martin Isaacs, I.

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On groups of central type by Howlett, Robert B., Isaacs, I. Martin

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E3196 by Isaacs, I. Martin, University of South Alabama Problem Group

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Problems: 10306-10313 by Bang, Seung-Jin, Williams, John Calvin, Isaacs, I. Martin, Connelly, Robert, Hubbard, John H., Whiteley, Walter, Rudin, Walter, Canfield, E. Rodney, Golomb, Solomon W., Zha, Hongyuan, Krafft, O., Schaefer, M.

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Elementary Problems: E3195-E3200 by Kuipers, L., Isaacs, I. Martin, Rubel, L. A., Schoenberg, I. J., Guelicher, H., Erdos, Paul

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Equally partitioned groups by Isaacs, I. Martin

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Two solvability theorems by Isaacs, I. Martin

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Lifting Brauer characters of p -solvable groups by Isaacs, I. Martin

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Real representations of groups with a single involution by Isaacs, I. Martin

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The p -parts of character degrees in p -solvable groups by Isaacs, I. Martin

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Elementary Problems: E1243, E2440, E2652, E2665-E2670 by Penner, Sidney, Frankl, Peter, Samborski, John R., Evans, Ron, Isaacs, I. Martin, Schoenberg, I. J., Johari, Shyam, Sclove, Stanley L.

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