Geodesic
Life after life. Remembering Tomasz Schreiber
Antiquitates Mathematicae, Tome 12 (2018), pp. 259-269.

Voir la notice de l'article provenant de la source Annales Societatis Mathematicae Polonae Series

Tomasz Franciszek Schreiber, a young Polish mathematician, passed away on December 1, 2010. Since 2009 he was a professor at the Department of Probability Theory and Stochastic Analysis at the Faculty of Mathematics and Computer Science at the Nicolaus Copernicus University (NCU) in Toruń.
DOI : 10.14708/am.v12i1.6410
Classification : 01A60, 01A70
Mots-clés : Tomasz Schreiber, biogram 
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Adam Jakubowski. Life after life. Remembering Tomasz Schreiber. Antiquitates Mathematicae, Tome 12 (2018), pp.  259-269. doi : 10.14708/am.v12i1.6410. http://geodesic.mathdoc.fr/articles/10.14708/am.v12i1.6410/

[1] P. Calka, T. Schreiber,

Limit theorems for the typical Poisson–Voronoi cell and the

Crofton cell with a large inradius

, Ann. Probab. 33 (2005), nr 4,1625-1642.

[2] H. Döring, P. Eichelsbacher,

Moderate deviations via cumulants

, J. Theoret. Probab. 26 (2013), nr 2, 360-385.

[3] H.-O. Georgii, T. Schreiber, C. Thäle,

Branching random tessellations with interaction: a thermodynamic view

, Ann. Probab. 43 (2015), nr 4, 1892-1943.

[4] M. N. M. van Lieshout,

Discrete multicolour random mosaics with an application to network extraction

, Scand. J. Stat. 40 (2013), nr 4, 734-751.

[5] J. Karłowska-Pik (ed.),

Tomasz Schreiber (1975–2010)

In Memoriam. The Book of CompleteWorks

, Ed. NCU Toruń 2013.

[6] P. Schreiber,

Gry, których juz nie ma

, accessible at

http://jawnesny.pl/2011/11/gry-ktorych-juz-nie-ma

/

[7] T. Schreiber,

Dobrushin-Kotecký-Shlosman theorem for polygonal Markov fields in the plane

, J. Stat. Phys. 123 (2006), nr 3 ,631-684.

[8] T. Schreiber,

Non-homogeneous polygonal Markov fields in the plane: graphical representations and geometry of higher order correlations

, J. Stat. Phys. 132 (2008),

nr 4, 669-705.

[9] T. Schreiber,

Powstawanie kropli dla wielokątnych pól Markowa

, Wiad. Mat. 44 (2008), 15-22 (in Polish).

[10] T. Schreiber, Limit theorems in stochastic geometry, [in:] New perspectives in

s

tochastic geometry

(W. S. Kendall, I. Molchanov, ed.), Oxford University Press, Oxford 2010, 111-144.

[11] T. Schreiber,

Polygonal web representation for higher order correlation functions of consistent polygonal Markov fields in the plane

, J. Stat. Phys. 140 (2010), nr 4,752–783.

[12] T. Schreiber, N. Soja,

Limit theory for planar Gilbert tessellations

, Probab. Math. Statist. 31 (2011), nr 1, 149-160.

[13] T. Schreiber, C. Thäle,

Second-order properties and central limit theory for the vertex process of iteration infinitely divisible and iteration stable random tessellations in the plane

, Adv. in Appl. Probab. 42 (2010), nr 4, 913–935.

[14] T. Schreiber, J. E. Yukich,

Variance asymptotics and central limit theorems for generalized growth processes with applications to convex hulls and maximal points

,

Ann. Probab. 36, (2008) nr 1, 363-396.

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