Results 11 to 20 of about 76 (75)

A partial least squares analysis of gender inequality, occupational segregation, and economic growth: Evidence from Sub‐Saharan Africa

Regional Science Policy &Practice, Volume 15, Issue 6, Page 1299-1316, August 2023., 2023
Abstract The biggest barrier to an egalitarian Sub‐Saharan Africa (SSA) appears to be deeply ingrained structural obstacles and gender imbalances. The significant prevalence of gender inequities, which have both structural and economic ramifications, must be addressed if SSA is committed to achieving the Africa 2063 Agenda (the Africa we want) and ...
Wycliffe Obwori Alwago
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The false theta functions of Rodgers and their modularity

Bulletin of the London Mathematical Society, Volume 53, Issue 4, Page 963-980, August 2021., 2021
Abstract In this survey article, we explain how false theta functions can be embedded into a modular framework and show some of the applications of this modularity.
Kathrin Bringmann
wiley   +1 more source

Congruences in ordered pairs of partitions

International Journal of Mathematics and Mathematical Sciences, Volume 2004, Issue 47, Page 2509-2512, 2004., 2004
Dyson defined the rank of a partition (as the first part minus the number of parts) whilst investigating certain congruences in the sequence p−1(n). The rank has been widely studied as have been other statistics, such as the crank. In this paper a “birank” is defined which relates to ordered pairs of partitions, and is used in an elementary proof of a ...
Paul Hammond, Richard Lewis
wiley   +1 more source

A Combinatorial proof of a partition identity of Andrews and Stanley

International Journal of Mathematics and Mathematical Sciences, Volume 2004, Issue 47, Page 2495-2501, 2004., 2004
In his paper, “On a partition function of Richard Stanley,” George Andrews proves a certain partition identity analytically and asks for a combinatorial proof.This paper provides the requested combinatorial proof.
Andrew V. Sills
wiley   +1 more source

A PROOF OF ANDREWS’ CONJECTURE ON PARTITIONS WITH NO SHORT SEQUENCES

Forum of Mathematics, Sigma, 2019
Our main result establishes Andrews’ conjecture for the asymptotic of the generating function for the number of integer partitions of $n$ without $k$ consecutive parts.
DANIEL M. KANE, ROBERT C. RHOADES
doaj   +1 more source

Computational proofs of congruences for 2‐colored Frobenius partitions

International Journal of Mathematics and Mathematical Sciences, Volume 29, Issue 6, Page 333-340, 2002., 2002
In 1994, the following infinite family of congruences was conjectured for the partition function cΦ2(n) which counts the number of 2‐colored Frobenius partitions of n: for all n ≥ 0 and α ≥ 1, cΦ2(5αn + λα) ≡ 0(mod5α), where λα is the least positive reciprocal of 12 modulo 5α. In this paper, the first four cases of this family are proved.
Dennis Eichhorn, James A. Sellers
wiley   +1 more source

n‐Color partitions with weighted differences equal to minus two

International Journal of Mathematics and Mathematical Sciences, Volume 20, Issue 4, Page 759-768, 1997., 1997
In this paper we study those n‐color partitions of Agarwal and Andrews, 1987, in which each pair of parts has weighted difference equal to −2 Results obtained in this paper for these partitions include several combinatorial identities, recurrence relations, generating functions, relationships with the divisor function and computer produced tables.
A. K. Agarwal, R. Balasubrananian
wiley   +1 more source

A Note on Graph Burning of Path Forests [PDF]

Discrete Mathematics & Theoretical Computer Science
Graph burning is a natural discrete graph algorithm inspired by the spread of social contagion. Despite its simplicity, some open problems remain steadfastly unsolved, notably the burning number conjecture, which says that every connected graph of order $
Ta Sheng Tan, Wen Chean Teh
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Calibration of high voltages at the ppm level by the difference of $^{83\mathrm{m}}$Kr conversion electron lines at the KATRIN experiment [PDF]

, 2018
International audienceThe neutrino mass experiment KATRIN requires a stability of 3 ppm for the retarding potential at − 18.6 kV of the main spectrometer.
Poon, A., Ryšavý, M, H. Seitz-Moskaliuk, Arenz, M., Brunst, T., Poon, A. W P, Howe, M. A., Poon, A.W.P., Dyba, S, Marsteller, A., Thorne, L., Parno, DS, S. Enomoto, M. Weber, C. Rodenbeck, Doe, P.J., Erhard, M., A. Gonzalez Ureña, Beck, M, Grössle, R, Roccati, F., Huber, A., Franklin, G. B., O. Dragoun, Gonzalez Ureña, A., Rest, O, Huber, A, D. Hillesheimer, Ranitzsch, P.C.-O., Choi, WQ, Furse, D., Schönung, K, Rodenbeck, C, T. Bode, Schlösser, K., Wolf, J., Harms, F, Steidl, M., Berendes, R., D. Furse, Mertens, S., Monreal, B, Baek, W., Kleesiek, M, Priester, F, Ureña Gonzalez, A., Choi, W., Buzinsky, Nicholas Gregory, Herz, W, Hernández, A. P V, Bornschein, B., M. Schrank, N. Buzinsky, M. Sturm, Berlev, A., Parno, D. S., Grohmann, S., González Ureña, Ángel, Schlösser, M., Howe, M. A, Monreal, B., Off, A., Kippenbrock, L., Heizmann, F., Buzinsky, N, Suchopar, M., M. Machatschek, Hillesheimer, D., Hernández Vizcaya, A., Pollithy, A., Robertson, R., Enomoto, S, Osipowicz, A., S. Mirz, Telle, H.H., Gumbsheimer, R, Tkachev, I., M. Klein, Ranitzsch, P. C, Neumann, H., Fischer, S, M. Deffert, C. Weinheimer, Hannen, V, Choi, W. Q., Gil, W., Röttele, C., M. Suchopar, Otten, E, Poon, A. W. P., Osipowicz, A, J. Sentkerestiová, Edzards, F., Hilk, D, J. F. Wilkerson, Mertens, S, Howe, M.A., Letnev, J, N. Kernert, Friedel, F., Hackenjos, M., G. Drexlin, R. Sack, Eitel, K, Doe, P. J., R. Engel, Kopmann, A., A. Kopmann, K. Helbing, Otten, E., Off, A, M. Fedkevych, J. Kellerer, Telle, H. H, L. Kuckert, L. Kippenbrock, A. Saenz, J. Wolf, F. Priester, Erhard, M, Lasserre, T, Saenz, A., Kellerer, J., Fränkle, F.M., Furse, Daniel Lawrence, Krasch, B, Haußmann, N, Gumbsheimer, R., Röllig, M, Lebeda, O., Dyba, S., Berlev, A, Jansen, A, C. Röttele, Vizcaya Hernández, A.P., Lokhov, A., S. Bauer, Lokhov, A, Dragoun, O., A. W. P. Poon, L. A. Thorne, Thorne, L.A., S. Niemes, A. Kovalík, Parno, D.S., Beck, M., KATRIN Collaboration, W. Herz, Choi, W.Q., Grössle, R., O. Lebeda, Bode, T., K. Eitel, Poon, AWP, Buglak, W, Hackenjos, M, Schönung, K., S. Hickford, Schlösser, K, Schlösser, M, J. Behrens, Ranitzsch, P. C.-O., Thorne, L. A, Wilkerson, J. F, Saenz, A, Engel, R, S. Dyba, Thümmler, T., Fulst, A., Lasserre, T., W. Buglak, S. Grohmann, Buzinsky, N., Glück, F, Marsteller, A, Fedkevych, M., Schrank, M., Ureña, A. G, Behrens, J, Wandkowsky, N., E. Otten, Dragoun, O, A. Osipowicz, H. Neumann, Hillesheimer, D, Wilkerson, J. F., M. Steidl, Bauer, S., B. Bornschein, Weber, M., Fedkevych, M, R. Grössle, Kellerer, J, Blaum, K, Engel, R., A. Berlev, J. A. Formaggio, Krasch, B., Kovalík, A., Zadoroghny, S., W. Gil, Formaggio, J. A., R. Vianden, Vianden, R., Chilingaryan, S, Formaggio, JA, Baek, W.-J., Martin, EL, M. Arenz, Wilkerson, J., Blaum, K., D. Hilk, Besserer, U., Thorne, L. A., P. J. Doe, E. L. Martin, Baek, W-J, Formaggio, J., Steinbrink, N., A. P. Vizcaya Hernández, Kuckert, L., Wilkerson, J.F., Letnev, J., Martin, E., Robertson, R. G. H., Harms, F., Priester, F., Kopmann, A, P. C.-O. Ranitzsch, A. Jansen, Rodenbeck, C., E. Ellinger, Röllig, M., Ellinger, E., C. Weiss, Robertson, R. G H, K. Blaum, Kleesiek, M., Weiss, C., S. Fischer, Deffert, M, Drexlin, G., J. Letnev, A. Huber, Drexlin, G, Baek, W.-J, Bornschein, L., Martin, E. L, Sibille, Valerian, L. Bornschein, F. Heizmann, Kraus, M., Vénos, D., Besserer, U, Neumann, H, Telle, H. H., W. Q. Choi, K. Schlösser, N. Trost, Gil, W, Doe, P., Hickford, S., M. Kleesiek, Téllez Nieto, Heréndira, Chilingaryan, S., Howe, MA, Bergmann, T, Schimpf, L., F. Glück, I. Tkachev, Bornschein, B, A. Marsteller, Howe, M., J. Wendel, M. Röllig, Ureña, A. Gonzalez, Bornschein, L, Buglak, W., Bode, T, Formaggio, Joseph A, M. Suesser, Schimpf, L, Welte, S., Fränkle, F., Brunst, T, Franklin, GB, S. Zadoroghny, A. Fulst, Fränkle, F. M, Franklin, G., Hernández, A. P. Vizcaya, Fränkle, FM, Korzeczek, M., D. Eversheim, Schrank, M, M. Schlösser, Doe, PJ, M. Erhard, Sack, R., O. Rest, Niemes, S, Bergmann, T., Behrens, J., H. H. Telle, Valerius, K., Fischer, S., Roccati, F, Jansen, A., Beglarian, A., B. Monreal, Formaggio, J.A., M. Beck, L. Schimpf, Pollithy, A, Grohmann, S, Niemes, S., Berendes, R, Baek, W.J., Hickford, S, A. Beglarian, A. Pollithy, S. Welte, Weinheimer, C., Kippenbrock, L, S. Wüstling, M. Slezák, A. Lokhov, Arenz, M, Kernert, N., Deffert, M., R. Berendes, Seitz-Moskaliuk, H., N. Haußmann, Haussmann, N., Robertson, R.G.H., Franklin, G.B., Slezák, M., T. Bergmann, Enomoto, S., Fränkle, F. M., V. Hannen, Ellinger, E, Wüstling, S., Kraus, M, U. Besserer, Mirz, S, Beglarian, A, Ranitzsch, P., Doe, P. J, Seitz-Moskaliuk, H, Hilk, D., F. Edzards, R. Gumbsheimer, A. Off, N. Titov, Parno, D. S, Ranitzsch, PC-O, Eversheim, D., Friedel, F, Röttele, C, Telle, H., Franklin, G. B, N. Steinbrink, Suesser, M., F. M. Fränkle, Machatschek, M., Glück, F., K. Valerius, Kuckert, L, Choi, W. Q, W.-J. Baek, F. Friedel, M. Kraus, Martin, E.L., Sibille, V., T. Lasserre, Helbing, K, S. Chilingaryan, T. Brunst, Trost, N., V. Sibille, Edzards, F, Sack, R, Rest, O., Eitel, K., D. Vénos, S. Mertens, G. B. Franklin, N. Wandkowsky, Titov, N., Helbing, K., M. A. Howe, M. Hackenjos, Herz, W., Klein, M., Fulst, A, Ureña, A Gonzalez, Ryšavý, M., M. Korzeczek, Parno, D., B. Krasch, D. S. Parno, Kernert, N, M. Ryšavý, Sturm, M., Heizmann, F, Kovalík, A, Hannen, V., Mirz, S., F. Roccati, Machatschek, M, Martin, E. L., F. Harms, Wendel, J., Sentkerestiová, J., Bauer, S, Furse, D, Lebeda, O, Korzeczek, M, Robertson, RGH, T. Thümmler, K. Schönung, Eversheim, D, Klein, M, R. G. H. Robertson   +424 more
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q‐Analogue of a binomial coefficient congruence

International Journal of Mathematics and Mathematical Sciences, Volume 18, Issue 1, Page 197-200, 1995., 1995
We establish a q‐analogue of the congruence where p is a prime and a and b are positive integers.
W. Edwin Clark
wiley   +1 more source