Statistics of DKUM

Bibliography of the person, including all types of documents, not only theses.

PhD theses (1)

1. Ciril Petr: Kombinatorika posplošenih Hanojskih stolpov

Other documents (17)

1. Iztok Banič, Matevž Črepnjak, Goran Erceg, Matej Merhar, Uroš Milutinović: Inducing functions between inverse limits with upper semicontinuous bonding functions
2. Iztok Banič, Matevž Črepnjak, Matej Merhar, Uroš Milutinović, Tina Sovič: Ważewski's universal dendrite as an inverse limit with one set-valued bonding function
3. Goran Erceg, Iztok Banič, Matevž Črepnjak, Matej Merhar, Uroš Milutinović: Generalized inverse limits of inverse sequences of generalized inverse limits
4. Iztok Banič, Matevž Črepnjak, Matej Merhar, Uroš Milutinović: Limits of inverse limits
5. Uroš Milutinović: Closed embeddings into Lipscomb's universal space
6. Matevž Črepnjak, Iztok Banič, Matej Merhar, Uroš Milutinović, Tina Sovič: Finite comb functions and generalized inverse limits
7. Mojca Bračič, Matjaž Kovše, Uroš Milutinović, Matjaž Žunko: Matematični principi
8. Iztok Banič, Matevž Črepnjak, Matej Merhar, Uroš Milutinović: Towards the complete classification of tent maps inverse limits
9. Iztok Banič, Matevž Črepnjak, Matej Merhar, Uroš Milutinović: Paths through inverse limits
10. Ivan Ivanšić, Uroš Milutinović: Closed embeddings into Lipscomb's universal space
11. Sandi Klavžar, Uroš Milutinović, Ciril Petr: Stern polynomials
12. Ivan Ivanšić, Uroš Milutinović: The pointed version of Lipscomb's embedding theorem
13. Mateja Prešern: The number of partitions of a non-negative integer
14. Iztok Banič, Matevž Črepnjak, Matej Merhar, Uroš Milutinović: Paths through inverse limits
15. Tina Sovič, Iztok Banič, Matevž Črepnjak, Matej Merhar, Uroš Milutinović: The Wazewski's univerzal dendrite as an inverse limit with single bonding function
16. Matej Merhar, Iztok Banič, Matevž Črepnjak, Uroš Milutinović: Limits of inverse limits and applications
17. Matevž Črepnjak, Iztok Banič, Matej Merhar, Uroš Milutinović: Tent maps inverse limits and open problems