In 1982 Vladimir Batagelj and Pisanski proved that the Cartesian product of a tree and a cycle is Hamiltonian if and only if no degree of the tree exceeds the length of the cycle.
Pisanski studied at the University of Ljubljana where he obtained a B.Sc., M.Sc and Ph.D. in mathematics.
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Tomaz mohoric - scientific articles matching the query: tomaz mohoric by Functional Database Model Iztok Savnik, a Tomaz Mohoric, b Tomi Dolenc a Franc Novak a a.
Tomaz takes risks no other climber would consider; he.
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{TALK {"November 7} {"Graphs on the Ceilings of Gothic Churches in Slovenia} {"TomazPisanski} {"Univerza v Ljubljani, Slovenia} {"Tomaz.Pisankski@fmf.uni-li.si} {" Ceilings of Gothic churches containing ribbed vaults present interesting mathematical patterns.
A ribbed vault is a framework of diagonal arched ribs carrying the cells which cover ceiling in the spaces between them.
For instance, one of the composed transformations is known in theoretical chemistry under the name of leapfrog transformation.
He appreciated Tomaz Humar’s offer to build a hospital in the Nanga Parbat Tomaz Humar attempted the unclimbed route on Rupal Face of Nanga Parbat also
Tomaz Vieira da Cruz Portuguese poet, musician, and journalist best known for the poems he dedicated to the woman he called his “bronze flower.
Renowned Slovenian alpinist Tomaz Humar has been in a risky life and death situation on the Rupal Face of
Another Infinite Sequence of Dense Triangle-Free Graphs - Brandt, Pisanski (ResearchIndex)(Site not responding. Last check: 2007-10-31)
On the Structure of Dense Triangle-Free Graphs - Brandt (1997)
Brandt and T. Pisanski, Another infinite sequence of dense triangle-free graphs, in preparation.
@misc{ brandt-another, author = "S. Brandt and T. Pisanski", title = "Another infinite sequence of dense triangle-free graphs", text = "S. Brandt and T. Pisanski, Another infinite sequence of dense triangle-free graphs, in preparation.", url = "citeseer.ifi.unizh.ch/23271.html" }
%H A104453 B. Horvat, G. Jaklic and T. Pisanski, On the number of Hamiltonian groups %H A104453 E. Weisstein, Abelian Group %H A104453 E. Weisstein, Hamiltonian Group %F A104453 S_h(n) denotes the smallest number k for which exactly n nonisomorphic hamiltonian groups of order k exist.
Here 0 indicates the case when n is not a product of partition numbers and S_h(n) does not exist.