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Publications

Information on publications of institute members and the preprint series of the MPIM

How to submit preprints

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Guests and members of MPIM can submit proposals to our preprint series. These submissions will be checked by an institute member and, if appropriate, included in our database and sent to the print office.

To submit an article, please email the PDF file and its (La)TeX-source to preprint@mpim-bonn.mpg.de. We do not have a special document template, please use one of the standard AMS classes, e.g. amsart. The preprint cover and number will be added by us.

In addition, please fill the attached preprint form, which confirms your consent to publish the article on our website and lets you specify the number of hard-copies you want to receive. The filled form should be signed and placed in the letter-box labeled "preprints", or transferred by traditional mail.

 

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File preprint-eform.pdf39.2 KB

The MPIM preprint series

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To narrow the list of displayed items please fill the fields and press enter or apply. For instructions on preprint submission see here.
Preprint Author(s) Title Download(s)
1985-37
A.H. Durfee
R.M. Hain
Mixed Hodge Structures on the Homotopy of Links

No files.

1985-36
V.D. Milman
An inverse form of the Brunn-Minkowski inequality with applications to local theory of normed spaces

No files.

1985-35
H. Knörrer
K. Behnke
On infinitesimal deformations of rational surface singularities

No files.

1985-34
K. Saito
Supplement to "Regular System of weights and associated Singularities"

No files.

1985-33
P. Slodowy
On the Geometry of Schubert Varieties attached to Kac-Moody

No files.

1985-32
S. Markvorsen
On the Heat Kernel Comparison Theorems for Minimal Submanifolds

No files.

1985-31
J. Antoniadis
Diedergruppe und Reziprozitätsgesetz

No files.

1985-30
B. Gross
D. Zagier
Heegner points and derivatives of L-series

No files.

1985-29
O. Hijazi
A conformal lower bound for the smallest eigenvalue of the Dirac operator and Killing spinors

No files.

1985-28
M. Lorenz
On affine algebras

No files.

1985-27
G. Andrejczak
Supplement to: on foliations of semisimple manifolds and their homotopy; the uniqueness

No files.

1985-26
F. Sakai
Ample cartier divisors on normal surfaces

No files.

1985-25
U. Pinkall
Tight surfaces and regular homotopy

No files.

1985-24
U. Pinkall
Inequalities of Willmore type for submanifolds

No files.

1985-23
T. Höfer
Ballquotienten als verzweigte Überlagerung der projektiven Ebene

No files.

1985-22
M. Tadic
Unitary representations of general linear group over real complex field

No files.

1985-21
M.L. Fania
E. Sato
A.J. Sommese
On the structure of 4-folds with a Hyperplane section which is a $P^1$ bundle over a surface that fibres over a curve

No files.

1985-20
S. Ikeda
M. Herrmann
U. Orbanz
Testing the Cohen-Macaulay Property under blowing up

No files.

1985-19
H. Esnault
H. Knörrer
Reflexive modules over rational double points

No files.

1985-18
S. Markvorsen
On the Bass note of compact minimal immersion

No files.

1985-17
L. Robbiano
On the theory of graded structures

No files.

1985-16
M. Beltrametti
L. Robbiano
Itronduction to the theory of weighted projective spaces

No files.

1985-15
C. Okonek
H. Spindler
Mathematical Instanton Bundles on $P^{2n+1}$

No files.

1985-14
M.L. Fania
A.J. Sommese
Varieties whose Hyperplane Sections are $P^R_C$ bundles

No files.

1985-13
W. Ebeling
The Milnor lattices of the elliptic Hypersurface Singularities

No files.

Publications of institute members and guests

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Publications in MPG Database

The publications of MPIM members and visitors are listed in the eDoc database of the Max Planck Society. This databse contains most of the peer-reviewed publications of institute members and guests since approximately 1997. If you notice any omissions please let us know. You can:

MPIM preprint series

The MPIM preprint series was established in 1983 shortly after the institute itself. You can:

Manifold Atlas Project

The mission of the Manifold Atlas is to empower and engage topologists, geometers, historians and philosophers to organize and create knowledge about manifolds and the study of manifolds. Here you can find more information about the project

 

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