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» Peter Zvengrowski
Peter Zvengrowski
Professor
Pure Mathematics
+1 (403) 220-7456
MS 430
zvengrow@ucalgary.ca
zvengrow@math.ucalgary.ca
Research Interests
Differential topology, the span of smooth manifolds
Graph theory, map colourings
Theoretical physics, relativistic kink theory
Topology of 3-manifolds
Function theory
Currently Teaching
W2012 - MATH 211 - Linear Methods I
Details
Syllabus
LEC 4
TR 09:30 - 10:45
ST 141
Outline
Notes: Students in lecture 04 must register in B10 or B11 or B12, and one of tutorials T01, T02, T03, T04, T05, T06, or T07
W2012 - MATH 283 - Honours Calculus II
Details
Syllabus
LEC 1
MWF 09:00 - 09:50
ST 064
Outline
view past courses
Publications
Book
Zvengrowski, Peter
.
Remarks on the span of projective {S}tiefel manifolds
World Sci. Publishing, 2000. 85-98.
Bryden, John
and
Zvengrowski, Peter
.
The cohomology algebras of orientable {S}eifert manifolds and applications to {L}usternik-{S}chnirelmann category
45. Polish Acad. Sci., 1998. 25-39.
Williams, J. G. and
Zvengrowski, Peter
.
Counting kinks in {$1+1$} dimensions
15. Amer. Math. Soc., 1997. 357-360.
Williams, J. G. and
Zvengrowski, Peter
.
Homotopy classification of metrics in {$2+1$} dimensions
World Sci. Publishing, 1992. 540-542.
Zvengrowski, Peter
.
Recent work on the parallelizability of flag manifolds
58. Amer. Math. Soc., 1987. 129-137.
Journal Paper
Kudryavtseva, Elena
, Saidak, Filip and
Zvengrowski, Peter
.
Riemann and his zeta function
9.2 2005. 1-39.
Zvengrowski, Peter
.
On the modulus of the {R}iemann zeta function in the critical strip
53.2 2003. 145-172.
Adams, Josh
,
Zvengrowski, Peter
and Laird, Philip
.
Vertex embeddings of regular polytopes
21.4 2003. 339-353.
Bryden, John
and
Zvengrowski, Peter
.
The integral homology of orientable {S}eifert manifolds
127.1-2 2003. 259-275.
Bryden, John
and
Zvengrowski, Peter
.
The cohomology ring of the orientable {S}eifert manifolds. {II}
127.1-2 2003. 213-257.
Bryden, John
, Hayat-Legrand, C. , Zieschang, H. and
Zvengrowski, Peter
.
The cohomology ring of a class of {S}eifert manifolds
105.2 2000. 123-156.
Zvengrowski, Peter
.
The order of the {H}opf bundle on projective {S}tiefel manifolds
161.1-2 1999. 225-233.
Zvengrowski, Peter
.
{$K$}-theory of oriented {G}rassmann manifolds
47.3 1997. 319-338.
Zvengrowski, Peter
.
Stable parallelizability of partially oriented flag manifolds. {II}
49.6 1997. 1323-1339.
Zvengrowski, Peter
.
Recent progress in the topology of projective {S}tiefel manifolds
13. 1997. 289-297.
Bryden, John
, Hayat-Legrand, Claude , Zieschang, Heiner and
Zvengrowski, Peter
.
L'anneau de cohomologie d'une vari\'et\'e de {S}eifert
324.3 1997. 323-326.
Korba{\v{s}}, J and
Zvengrowski, Peter
.
On sectioning tangent bundles and other vector bundles
39 1996. 85-104.
Korba{\v{s}}, J and
Zvengrowski, Peter
.
The vector field problem: a survey with emphasis on specific manifolds
12.1 1994. 3-20.
Milgram, R. and
Zvengrowski, Peter
.
An application of principal bundles to coloring of graphs and hypergraphs
37 1994. 161-167.
Zvengrowski, Peter
.
Maps into {${\bf R}{\rm P}\sp 2$} and applications
32 1993. 155-163.
Zvengrowski, Peter
.
{$3$}-manifolds and relativistic kinks
30 1993. 157-162.
Williams, J. G. and
Zvengrowski, Peter
.
{$2+1$} gravity kinks for multiply connected spacetime manifolds
1992. 364-367.
Gilbert, Shirley M. F. and
Zvengrowski, Peter
.
A relation between {$S\sp 1$} and {$S\sp 3$}-invariant homotopy in the stable range
35.1 1992. 75-80.
Williams, J. G. and
Zvengrowski, Peter
.
Kink metrics in {$(2+1)$}-dimensional space-time
33.1 1992. 256-266.
Shastri, A. R. and
Zvengrowski, Peter
.
Type of {$3$}-manifolds and addition of relativistic kinks
3.4 1991. 467-478.
Williams, J. G. and
Zvengrowski, Peter
.
Homotopy and {L}orentz metrics in {$(2+1$}) dimensions
1990. 364-367.
Zvengrowski, Peter
.
Stable parallelizability of partially oriented flag manifolds
128.2 1987. 349-359.
Zvengrowski, Peter
.
On stable parallelizability of flag manifolds
122.2 1986. 455-458.
Antoniano, E. , Gitler, S. , Ucci, J. and
Zvengrowski, Peter
.
On the {$K$}-theory and parallelizability of projective {S}tiefel manifolds
31.1 1986. 29-46.
Trew, S. and
Zvengrowski, Peter
.
Nonparallelizability of {G}rassmann manifolds
27.1 1984. 127-128.
Shastri, A. R., Williams, J. G. and
Zvengrowski, Peter
.
Kinks in general relativity
19.1 1980. 1-23.
Gilbert, Shirley and
Zvengrowski, Peter
.
{$S\sp{1}$}-invariant homotopy of spheres
17.3 1980. 603-617.
Zvengrowski, Peter
.
Iterated absolute differences
52.1 1979. 36-40.
Milgram, R. and
Zvengrowski, Peter
.
Even {W}hitehead squares are not projective
29.5 1977. 957-962.
Milgram, R. , Strutt, J. and
Zvengrowski, Peter
.
Projective stable stems of spheres
22.2 1977. 48-57.
Milgram, R. J. and
Zvengrowski, Peter
.
Skewness of {$r$}-fields on spheres
15.4 1976. 325-335.
Milgram, R. J. and
Zvengrowski, Peter
.
Projective {S}tiefel manifolds and skew linear vector fields
28. 1974. 671-682.
Zvengrowski, Peter
.
Skew linear vector fields on spheres
3. 1971. 625-632.
Zvengrowski, Peter
.
Canonical vector fields on spheres
43. 1968. 341-347.
Zvengrowski, Peter
.
A {$3$}-fold vector product in {$R\sp{3}$}
40. 1966. 149-152.
Zvengrowski, Peter
.
Perfect transfinite numbers
52. 1963. 123-128.
Preprint
Bauer, Kristine
,
Zvengrowski, Peter
and DeLoup, Florian
.
BASE POINTS AND TOPOLOGICAL PROOFS OF THE FUNDAMENTAL THEOREM OF ALGEBRA
2008.
Zvengrowski, Peter
and Ainouline, A.
.
Critical Values of Differential Functions of the Reals.
2001.
Courses
Research Groups
Center for Computational and Discrete Geometry (CCDG)
Degrees
1959 - B.Sc. -
Rensselaer Polytechnic Institute
1960 - M.Sc. -
University of Chicago
1964 - Ph.D. -
University of Chicago
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