Hom-stacks and restriction of scalars

By Martin Olsson. 2006

155 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/552bae84c6a4ae696cd0fb46007c95992a2f10a3

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Geometry and Topology

1. Max Lieblich
2. Christopher Woodward
3. J. Starr
4. A. J. Jong
5. Xuhua He
6. D. Huybrechts
7. Yukinobu Toda
8. Bertrand Toën

In Mathematical Physics

1. Max Lieblich
2. Christopher Woodward
3. J. Starr
4. A. J. Jong
5. Xuhua He
6. D. Huybrechts
7. Yukinobu Toda
8. Bertrand Toën

In Statistical and Nonlinear Physics

1. Xuhua He
2. Max Lieblich
3. Christopher Woodward

Citations in the corpus

• Families of rationally simply connected varieties over surfaces and torsors for semisimple groups (2008, background): “fppf locally over S, the connected components of Sections(X/C/S) are quasi-projective over S. 2. See [ Ols06 , Theorem 1.1].”
• Remarks on the stack of coherent algebras (2006, background): “aces from a proper Artin stack of finite presentation to a global quotient by a flat linear algebraic group scheme. This gives generalizations of various recent results of Starr and Olsson contained in [10], [12], and [14]. In fact, 2.3.4 gives a natural complement to Theorem 1.1 of [10] for target st”
• QUANTUM KIRWAN MORPHISM AND GROMOV-WITTEN INVARIANTS OF QUOTIENTS I (2012, result): “Unfortunately, there seems to be no general construction which guarantees that HomS(X ,Y) is an Artin stack, but partial results are given by Olsson [39], Romagny [44], and Lieblich [29, 2.”