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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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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)
2011-32
Mihailescu, Eugen
Entropy production and folding of the phase space in chaotic dynamics
pdf
2011-31
Cassou-Noguès, Pi.
Eyral, C.
Oka, M.
Topology of septics with the set of singularities B$_{4,4} \oplus$ 2A$_3 \oplus$ 5A$_1$ and $\pi_1$-equivalent weak Zariski pairs
pdf
2011-30
Frenkel, Igor
Stroppel, Catharina
Sussan, Joshua
Categorifying fractional Euler characteristics, Jones-Wenzl projector and $3j$-symbols
pdf
2011-29
Stroppel, Catharina
Sussan, Joshua
Categorified Jones-Wenzl projectors: A comparison
pdf
2011-28
Koldobsky, A.
Paouris, G.
Zymonopoulou, M.
Isomorphic properties of intersection bodies
pdf
2011-27
Yengui, Ihsen
A solution to the Gröbner ring conjecture
pdf
2011-26
Gadgil, Siddhartha
Pandit, Suhas
Geosphere laminations in free groups
pdf
2011-25
Mézard, Ariane
Romagny, Matthieu
Tossici, Dajano
Models of the group schemes of roots of unity
pdf
2011-24
Mézard, Ariane
Romagny, Matthieu
Tossici, Dajano
Sekiguchi-Suwa theory revisited
pdf
2011-23
Gaiko, Valery A.
Towards theory of neural dynamical systems
pdf
2011-22
Banaszak, Grzegorz
Wild kernels and divisibility in K-groups of global fields
pdf
2011-21
Kapovich, Ilya
Lustig, Martin
Seven steps to happiness
pdf
2011-20
Matveev, Sergey V.
On prime decompositions of knotted graphs and orbifolds
pdf
2011-19
Matveev, Sergey V.
Prime decompositions of knots in $T^2 \times I$
pdf
2011-18
Koldobsky, Alexander
Stability in volume comparison problems
pdf
2011-17
Swoboda, Jan
Ziltener, Fabian
Hofer geometry of a subset of a symplectic manifold
pdf
2011-16
Gao, Peng
Zhao, Liangyi
A large sieve inequality for quartic characters
pdf
2011-15
Bandman, Tatiana
Gordeev, Nikolai
Kunyavskii, Boris
Plotkin, Eugene
Equations in simple Lie algebras
pdf
2011-14
Garay, Mauricio
Espaces vectoriels échelonnés
pdf
2011-13
Venturino, Ezio
A minimal model for ecoepidemics with group defense
pdf
2011-12
Kolyada, Sergii
Snoha, L'ubomír
Trofimchuk, Sergei
A dichotomy for minimal sets of fibre-preserving maps in graph bundles
pdf
2011-11
Grigoriev, Dima
Shpilrain, Vladimir
Tropical cryptography
pdf
2011-10
Fel'shtyn, Alexander
The growth rate of Floer homology and symplectic zeta function
pdf
2011-9
Conant, James
Schneiderman, Rob
Teichner, Peter
Universal quadratic forms and untwisting Whitney towers
pdf
2011-8
Conant, James
Schneiderman, Rob
Teichner, Peter
Milnor invariants and twisted Whitney towers
pdf

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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