@article{MTMT:34831192, title = {On the number of edges in a K5-minor-free graph of given girth}, url = {https://m2.mtmt.hu/api/publication/34831192}, author = {Barát, János}, doi = {10.1016/j.disc.2024.114042}, journal-iso = {DISCRETE MATH}, journal = {DISCRETE MATHEMATICS}, volume = {347}, unique-id = {34831192}, issn = {0012-365X}, year = {2024}, eissn = {1872-681X}, pages = {114042}, orcid-numbers = {Barát, János/0000-0002-8474-487X} } @{MTMT:34827161, title = {Az egocentrikus és exocentrikus távolságok kapcsolata az e-sporttal}, url = {https://m2.mtmt.hu/api/publication/34827161}, author = {Guzsvinecz, Tibor and Szűcs, Judit}, booktitle = {II. PE ZEK E-Sport Szakmai Napok}, unique-id = {34827161}, year = {2024}, pages = {8-8}, orcid-numbers = {Guzsvinecz, Tibor/0000-0003-3273-313X; Szűcs, Judit/0000-0002-9828-3322} } @{MTMT:34827152, title = {Játsszunk? Mérjünk!}, url = {https://m2.mtmt.hu/api/publication/34827152}, author = {Németh, Krisztián and Szabó, Péter and Bella, Dániel and Szűcs, Judit}, booktitle = {II. PE ZEK E-Sport Szakmai Napok}, unique-id = {34827152}, year = {2024}, pages = {16-16}, orcid-numbers = {Szűcs, Judit/0000-0002-9828-3322} } @book{MTMT:34827140, title = {II. PE ZEK E-Sport Szakmai Napok. Összefoglaló kiadvány}, url = {https://m2.mtmt.hu/api/publication/34827140}, isbn = {9786150206707}, editor = {Gaál, Eszter and Szűcs, Judit and Guzsvinecz, Tibor}, publisher = {Zalai Egyetemi Sportegyesület}, unique-id = {34827140}, year = {2024}, orcid-numbers = {Szűcs, Judit/0000-0002-9828-3322; Guzsvinecz, Tibor/0000-0003-3273-313X} } @article{MTMT:34822769, title = {Generalizing the concept of bounded variation}, url = {https://m2.mtmt.hu/api/publication/34822769}, author = {Goswami, Angshuman Robin}, doi = {10.1007/s00010-024-01050-8}, journal-iso = {AEQUATIONES MATH}, journal = {AEQUATIONES MATHEMATICAE}, volume = {2024}, unique-id = {34822769}, issn = {0001-9054}, abstract = {Let [a,b]\subseteq \mathbb {R} [ a , b ] ⊆ R be a non-empty and non singleton closed interval and P=\{a=x_0<\cdots 1 r > 1 , under minimal assumptions such a function can be treated as an approximately monotone function which can be closely approximated by a nondecreasing majorant. We also prove that for 0