Award Abstract # 1840190
RTG: Algebra, Geometry, and Topology at the University of Utah

NSF Org: DMS
Division Of Mathematical Sciences
Recipient: UNIVERSITY OF UTAH
Initial Amendment Date: May 9, 2019
Latest Amendment Date: May 15, 2023
Award Number: 1840190
Award Instrument: Continuing Grant
Program Manager: Andrew Pollington
adpollin@nsf.gov
 (703)292-4878
DMS
 Division Of Mathematical Sciences
MPS
 Directorate for Mathematical and Physical Sciences
Start Date: June 1, 2019
End Date: May 31, 2025 (Estimated)
Total Intended Award Amount: $2,492,843.00
Total Awarded Amount to Date: $2,492,843.00
Funds Obligated to Date: FY 2019 = $1,695,705.00
FY 2020 = $200,000.00

FY 2021 = $200,000.00

FY 2022 = $200,000.00

FY 2023 = $197,138.00
History of Investigator:
  • Karl Schwede (Principal Investigator)
    schwede@math.utah.edu
  • Christopher Hacon (Co-Principal Investigator)
  • Priyam Patel (Co-Principal Investigator)
  • Stefan Patrikis (Former Co-Principal Investigator)
Recipient Sponsored Research Office: University of Utah
201 PRESIDENTS CIR
SALT LAKE CITY
UT  US  84112-9049
(801)581-6903
Sponsor Congressional District: 01
Primary Place of Performance: University of Utah
155 South 1400 East
Salt Lake City
UT  US  84112-8930
Primary Place of Performance
Congressional District:
01
Unique Entity Identifier (UEI): LL8GLEVH6MG3
Parent UEI:
NSF Program(s): ALGEBRA,NUMBER THEORY,AND COM,
TOPOLOGY,
WORKFORCE IN THE MATHEMAT SCI
Primary Program Source: 01001920DB NSF RESEARCH & RELATED ACTIVIT
01002021DB NSF RESEARCH & RELATED ACTIVIT

01002122DB NSF RESEARCH & RELATED ACTIVIT

01002223DB NSF RESEARCH & RELATED ACTIVIT

01002324DB NSF RESEARCH & RELATED ACTIVIT
Program Reference Code(s): 7301
Program Element Code(s): 126400, 126700, 733500
Award Agency Code: 4900
Fund Agency Code: 4900
Assistance Listing Number(s): 47.049

ABSTRACT

This Research Training Group award, "RTG: Algebra, Geometry, and Topology at the University of Utah" will train a new generation of researchers by engaging and supporting undergraduates, graduate students, and postdoctoral scholars in research. The grant particularly aims to encourage students at transitional moments of their educations, through programs targeted at early-career undergraduate and graduate students, and with a common goal of both recruiting and training a diverse workforce of researchers in mathematics. The new summer pre-REU (research experience for undergraduates) will recruit talented students, particularly those who might not otherwise be "plugged in" to the possibilities of the math major, out of their introductory courses, and introduce them early in their undergraduate careers to the depths of modern mathematics. Research training seminars will organize focused groups of early-career graduate students, and occasionally advanced undergraduates, to study a topic and then transition to working collaboratively on a research project. The award will also support several conferences, including three organized in collaboration with the University of Utah chapter of the Association for Women in Mathematics (AWM), as another aspect of the grant's efforts to identify and encourage traditionally under-supported mathematical talent.

The University of Utah has an active group of researchers in algebra, geometry, and topology, including such areas as algebraic geometry, commutative algebra, geometric group theory, number theory, representation theory, and topology. This array of research interests will feed into the grant's programs at all levels, as the pre-REU, research training seminar, and conferences all are organized around rotating subjects within the faculty's areas of expertise. Finally, this RTG grant will vertically integrate its training programs, with graduate students assisting with the pre-REU, post-docs engaging with the research training seminars, and a full range, from undergraduate to post-doc, of young researchers participating in conferences.

This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.

PUBLICATIONS PRODUCED AS A RESULT OF THIS RESEARCH

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(Showing: 1 - 10 of 26)
Hashimoto, Sachi and Honigs, Katrina and Lamarche, Alicia and Vogt, Isabel and Addington, Nicolas "A transcendental BrauerManin obstruction to weak approximation on a CalabiYau threefold" Research in Number Theory , v.8 , 2022 https://doi.org/10.1007/s40993-021-00307-4 Citation Details
Herr, Leo "The log product formula" Algebra & Number Theory , v.17 , 2023 https://doi.org/10.2140/ant.2023.17.1281 Citation Details
Herr, Leo and Wise, Jonathan "Costellos pushforward formula: errata and generalization" manuscripta mathematica , 2022 https://doi.org/10.1007/s00229-022-01388-w Citation Details
Klevdal, Christian "Recognizing Galois representations of K3 surfaces" Research in Number Theory , v.5 , 2019 10.1007/s40993-019-0154-1 Citation Details
Klevdal, Christian and Patrikis, Stefan "-cohomologically rigid local systems are integral" Transactions of the American Mathematical Society , 2022 https://doi.org/10.1090/tran/8610 Citation Details
Liu, Jian and Pollitz, Josh "Duality and symmetry of complexity over complete intersections via exterior homology" Proceedings of the American Mathematical Society , v.149 , 2021 https://doi.org/10.1090/proc/15276 Citation Details
Mallory, Devlin "Finite $F$-representation type for homogeneous coordinate rings of non-Fano varieties" Épijournal de Géométrie Algébrique , v.Volume , 2023 https://doi.org/10.46298/epiga.2023.10868 Citation Details
Pollitz, Josh "Cohomological supports over derived complete intersections and local rings" Mathematische Zeitschrift , v.299 , 2021 https://doi.org/10.1007/s00209-021-02738-2 Citation Details
Pollitz, Josh "Equivariant isomorphisms of Ext and Tor modules" Journal of Algebra , v.546 , 2020 10.1016/j.jalgebra.2019.11.003 Citation Details
Stark, Emily and Woodhouse, Daniel J "Hyperbolic Groups That Are Not Commensurably Co-Hopfian" International Mathematics Research Notices , 2020 10.1093/imrn/rnaa033 Citation Details
Hacon, Christopher and Witaszek, Jakub "On the Relative Minimal Model Program for Threefolds in Low Characteristics" Peking Mathematical Journal , v.5 , 2022 https://doi.org/10.1007/s42543-021-00037-7 Citation Details
(Showing: 1 - 10 of 26)

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