Regensburg Surgery Blockseminar 2012: Exercises

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This page lists the exercises for consideration during the Blockseminar. Participants are encouraged to work on the solution page of each and to contribute to the discussion pages of both exercises and solutions.
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This page lists the exercises for consideration during the Blockseminar. Participants are encouraged submit exercises related to their own talks and to work on solutions to all exercises.
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* [[2012 SBR General information|General information]]
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* [[2012 SBR Program|Program]]
* [A] Talks 1-3: [[Whitehead torsion (Ex)]], [[Whitehead torsion II (Ex)]], [[Whitehead torsion III (Ex)]], [[Whitehead torsion IV (Ex)]]
* [A] Talks 1-3: [[Whitehead torsion (Ex)]], [[Whitehead torsion II (Ex)]], [[Whitehead torsion III (Ex)]], [[Whitehead torsion IV (Ex)]]
* [B] Talks 4&5: [[Poincaré duality (Ex)]], [[Poincaré duality II (Ex)]], [[Poincaré duality III (Ex)]], [[Spivak normal fibration (Ex)]]
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* [B] Talks 4&5: [[Poincaré duality (Ex)]], [[Poincaré duality II (Ex)]], [[Poincaré duality III (Ex)]], [[Poincaré duality IV (Ex)]], [[Spivak normal fibration (Ex)]]
[[Category:2012 Surgery Blockseminar Regensburg]]
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*[C] Talks 6-8: [[Regular homotopy group of immersions (Ex)]], [[Normal maps and submanifolds (Ex)]], [[Sphere bundles and spin (Ex)]]
*[C] Talks 6-8: [[Regular homotopy group of immersions (Ex)]]
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[[Category:2012 Surgery Blockseminar Regensburg]]
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*[D] Talks 9-11: [[Homology braid (Ex)]], [[Middle-dimensional surgery kernel (Ex)]], [[Even dimensional surgery obstruction (Ex)]], [[Quadratic Formations (Ex)]]
*[D] Talks 9-11: [[Homology braid (Ex)]], [[Middle-dimensional surgery kernel (Ex)]], [[Even dimensional surgery obstruction (Ex)]], [[Quadratic Formations (Ex)]]
[[Category:2012 Surgery Blockseminar Regensburg]]
[[Category:2012 Surgery Blockseminar Regensburg]]
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*[E] Talks 12-14:
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*[F] Talks 15-18: [[Almost framed bordism (Ex)]]

Revision as of 11:17, 23 March 2012

This page lists the exercises for consideration during the Blockseminar. Participants are encouraged submit exercises related to their own talks and to work on solutions to all exercises.

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