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Your search keyword '"Sehgal, P. K."' showing total 398 results
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398 results on '"Sehgal, P. K."'

11. Cloning of the broadly effective wheat leaf rust resistance gene Lr42 transferred from Aegilops tauschii

Author

Lin, Guifang, Chen, Hui, Tian, Bin, Sehgal, Sunish K., Singh, Lovepreet, Xie, Jingzhong, Rawat, Nidhi, Juliana, Philomin, Singh, Narinder, Shrestha, Sandesh, Wilson, Duane L., Shult, Hannah, Lee, Hyeonju, Schoen, Adam William, Tiwari, Vijay K., Singh, Ravi P., Guttieri, Mary J., Trick, Harold N., Poland, Jesse, Bowden, Robert L., Bai, Guihua, Gill, Bikram, and Liu, Sanzhen

Published
2022
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18. Symmetric units in modular group algebras

Author

Bovdi, V. A., Kovacs, L. G., and Sehgal, S. K.

Subjects
Mathematics - Rings and Algebras, Mathematics - Group Theory, 16U60, 16S34
Abstract

Let p be a prime, G a locally finite p-group, K a commutative ring of characteristic p. The anti-automorphism g\mapsto g\m1 of G extends linearly to an anti-automorphism a\mapsto a^* of KG. An element a of KG is called symmetric if a^*=a. In this paper we answer the question: for which G and K do the symmetric units of KG form a multiplicative group., Comment: 6 pages

Published
2007

19. Finite dimensional graded simple algebras

Author

Bahturin, Y. A., Sehgal, S. K., and Zaicev, M. V.

Subjects
Mathematics - Rings and Algebras, 16W50
Abstract

Let $R$ be a finite-dimensional algebra over an algebraically closed field $F$ graded by an arbitrary group $G$. We prove that $R$ is a graded division algebra if and only if it is isomorphic to a twisted group algebra of some finite subgroup of $G$. If the characteristic of $F$ is zero or ${\rm char} F$ does not divide the order of any finite subgroup of $G$ then we prove that $R$ is graded simple if and only if it is a matrix algebra over a finite-dimensional graded division algebra.

Published
2005

35. Description of U6719‐004 wheat germplasm with YrAS2388Rstripe rust resistance introgression from Aegilops tauschii

Author

Lopez, Selena R., Wiersma, Andrew T., Strauss, Nikayla M., Watkins, Tara, Baik, Byung‐Kee, Zhang, Guorong, Sehgal, Sunish K., Kolb, Frederic L., Poland, Jesse A., Mason, R. Esten, Carter, Arron H., and Olson, Eric L.

Abstract

In recent years, stripe rust has become an increasingly problematic disease affecting wheat (Triticum aestivumL.). Although stripe rust resistance genes Yr28and YrAS2388Rhave been successfully transferred from Aegilops tauschiiCoss. to hexaploid wheat, these genes have not been widely used for stripe rust resistance breeding largely due to a lack of publicly available and well‐adapted germplasm. Here we describe U6719‐004 (Entry 538 of D‐genome nested association mapping population, Reg. No. MP‐14, NSL 536301 MAP), a hexaploid wheat germplasm carrying YrAS2388Rstripe rust resistance derived from Ae. tauschiiaccession TA1718 that is well adapted to U.S. wheat production environments. U6719‐004 (KS05HW14‐3/3/KS05HW14‐3/TA1718//KS05HW14‐3) was developed using a combination of direct hybridization of TA1718 with the hard white winter wheat line KS05HW14‐3 followed by two rounds of backcrossing and three generations of single seed descent. U6719‐004 stripe rust resistance was characterized under controlled and natural conditions. Using gene‐based markers, TA1718 and U6719‐004 were confirmed to be YrAS2388Rcarriers. Grain yield for U6719‐004 was evaluated in 11 year‐by‐location environments across the United States. Grain quality parameters were measured in four year‐by‐location environments. Compared with the recurrent wheat parent KS05HW14‐3 and locally adapted check cultivars, the Ae. tauschiiintrogression had little to no impact on U6719‐004 grain yield or quality. The availability of U6719‐004 will enable the use of YrAS2388Rfor stripe rust resistance breeding efforts. The hexaploid wheat germplasm U6719‐004 carries stripe rust resistance gene YrAS2388R.U6719‐004 is broadly adapted to wheat production environments of the United States.U6719‐004 has acceptable grain yield and grain quality.

Published
2023
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