On split Steinberg modules and Steinberg modules
Daniel Armeanu, Jeremy Miller

TL;DR
This paper proves that the natural maps from split Steinberg modules to Steinberg modules over Dedekind domains are surjective, answering a question posed by Randal-Williams.
Contribution
It establishes the surjectivity of natural maps between split Steinberg modules and Steinberg modules over Dedekind domains, addressing an open question.
Findings
Surjective maps from split Steinberg modules to Steinberg modules over Dedekind domains.
Resolution of Randal-Williams' question on module maps.
Advancement in understanding Steinberg modules in algebraic K-theory.
Abstract
Answering a question of Randal-Williams, we show the natural maps from split Steinberg modules of a Dedekind domain to the associated Steinberg modules are surjective.
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Taxonomy
TopicsMathematical Analysis and Transform Methods · advanced mathematical theories · Advanced Operator Algebra Research
