Codimension 2

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(Chow groups and Chern classes)
(Schedule)
 
Line 46: Line 46:
 
| 1.6.
 
| 1.6.
 
|[[#Cycles in codim 2|Cycles in codim 2, part I]]
 
|[[#Cycles in codim 2|Cycles in codim 2, part I]]
|Kelly
+
|Voelkel
 
|-
 
|-
 
| 8.6.
 
| 8.6.
 
|[[#Cycles in codim 2|Cycles in codim 2, part II]]
 
|[[#Cycles in codim 2|Cycles in codim 2, part II]]
|Voelkel
+
|Kelly
 
|-
 
|-
 
| 15.6.
 
| 15.6.
 
|[[#The dilogarithm|The dilogarithm]]
 
|[[#The dilogarithm|The dilogarithm]]
|Lye
+
|Bergner, Sartori
 
|-
 
|-
 
| 22.6.
 
| 22.6.
 
|[[#A generalization of the exponential sequence|A generalization of the exponential sequence]]
 
|[[#A generalization of the exponential sequence|A generalization of the exponential sequence]]
|N.N.
+
|Soergel
 
|-
 
|-
 
| 29.6.
 
| 29.6.
 
|[[#The dilog, scissors congruences and volumes of hyperbolic spaces|The dilog, scissors congruences and volumes of hyperbolic spaces]]
 
|[[#The dilog, scissors congruences and volumes of hyperbolic spaces|The dilog, scissors congruences and volumes of hyperbolic spaces]]
|N.N.
+
|Lye
 
|-
 
|-
 
| 6.7.
 
| 6.7.
 
|[[#The dilog and zeta functions|The dilog and zeta functions]]
 
|[[#The dilog and zeta functions|The dilog and zeta functions]]
|N.N.
+
|Eberhardt
 
|-
 
|-
 
| 13.7.
 
| 13.7.
 
|[[#The dilog in physics|The dilog in physics]]
 
|[[#The dilog in physics|The dilog in physics]]
|Scheidegger ?
+
|Scheidegger
 
|-
 
|-
 
| 20.7.
 
| 20.7.
 
|[[#Outlook: Mixed motives and periods|Outlook: Mixed motives and periods]]
 
|[[#Outlook: Mixed motives and periods|Outlook: Mixed motives and periods]]
|Huber/Hörmann
+
|Hörmann
 
|}
 
|}
  
Line 157: Line 157:
 
<math>K_2^M(R) \cong K_2(R)</math>
 
<math>K_2^M(R) \cong K_2(R)</math>
  
for fields (cf. §17, §18<ref name="Mil71"/>).
+
for fields (cf. §11, §12<ref name="Mil71"/>).
  
 
* extension of the localization squence to <math>K_2</math> (the tame symbol).
 
* extension of the localization squence to <math>K_2</math> (the tame symbol).
Line 221: Line 221:
 
** deduce special values as presented in <ref name="Zag07"/>, I, 1
 
** deduce special values as presented in <ref name="Zag07"/>, I, 1
  
References: <ref name="Blo10"/>, <ref name="Ram82"/>, <ref name="Blo00"/>, in particular 7.4 and all what is needed from before, <ref name="Zag07"/>
+
References: <ref name="Blo10"/>, <ref name="Ram82"/>, <ref name="Blo00"/>, in particular 7.4 and all what is needed from before, <ref name="Zag07"/>, <ref name="Hai94"/>
  
 
There should/could be some overlap with the following two talks; speakers should coordinate; some material can be shifted to the talk on the relation with hyperbolic geometry
 
There should/could be some overlap with the following two talks; speakers should coordinate; some material can be shifted to the talk on the relation with hyperbolic geometry
Line 237: Line 237:
 
References: <ref name="Blo78"/>, (<ref name="Blo10"/>, §6)
 
References: <ref name="Blo78"/>, (<ref name="Blo10"/>, §6)
  
Reference for the Dilogarithm: <ref name="Zag07"/>
+
Reference for the Dilogarithm: <ref name="Zag07"/>, <ref name="Hai94"/>
  
 
= The dilog, scissors congruences and volumes of hyperbolic spaces =
 
= The dilog, scissors congruences and volumes of hyperbolic spaces =
  
References: <ref name="DS83"/>, <ref name="Gon99"/>
+
References: <ref name="DS83"/>, <ref name="Gon99"/>, <ref name="Hai94"/>
  
 
More advanced reference: <ref name="Gon95"/>.
 
More advanced reference: <ref name="Gon95"/>.
Line 249: Line 249:
 
= The dilog and zeta functions =
 
= The dilog and zeta functions =
  
References: <ref name="Blo00"/>, (<ref name="Zag07"/>, I, §5)
+
References: <ref name="Blo00"/>, (<ref name="Zag07"/>, I, §5), <ref name="Hai94"/>
  
 
More advanced reference: <ref name="Gon95"/>.
 
More advanced reference: <ref name="Gon95"/>.
Line 264: Line 264:
 
Connection with the topics discussed in the seminar.
 
Connection with the topics discussed in the seminar.
  
References: <ref name="Lev05"/>, <ref name="BD94"/>, <ref name="Blo91"/>, <ref name="Gon95"/>
+
References: <ref name="Lev05"/>, <ref name="BD94"/>, <ref name="Blo91"/>, <ref name="Gon95"/>, <ref name="Hai94"/>
  
 
= References =
 
= References =
Line 334: Line 334:
 
<ref name="Gro58">Grothendieck, A.
 
<ref name="Gro58">Grothendieck, A.
 
''La théorie des classes de Chern''. (French)
 
''La théorie des classes de Chern''. (French)
Bull. Soc. Math. France 86 1958 137–154.
+
Bull. Soc. Math. France 86 1958 137–154. </ref>
</ref>
+
 
 +
<ref name="Hai94">Hain,R.M.; ''Classical Polylogarithms'', Motives, in Motives (Seattle, WA, 1991), manual, vol. 55 (1994), pp. 3-42, American Mathematical Society</ref>
  
 
  </references>
 
  </references>

Latest revision as of 17:58, 25 July 2016

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