Zobrazeno 1 - 10
of 15
pro vyhledávání: '"Tuomo Ojala"'
Autor:
Asif Ali, Anthony L. Almada, Eman A. Alraddadi, Wataru Aoi, Seiji Aoyagi, Philip E. Apong, Mahenderan Appukutty, Guilherme G. Artioli, Mustafa Atalay, Samuel Augustine, Alec Avey, Keith Baar, Debasis Bagchi, Raza Bashir, Emma Beckman, Matthew K. Beeler, Richard J. Bloomer, Marco Bonifazi, Rachel Botchlett, Thomas Brioche, Nathan S. Bryan, Nicholas A. Burd, Matthew Butawan, Wayne W. Campbell, Carlo Capelli, Jason M. Cholewa, Philippe Connes, Bruce Culver, Rui Curi, Boyi Dai, Wagner Silva Dantas, Amitava Das, Sourya Datta, Hans Degens, Chariklia K. Deli, Zsolt Demetrovics, Stéphane Dufour, Michael J. Duncan, Courtenay Dunn-Lewis, Robert M. Erskine, Nir Eynon, Tyler M. Farney, Ioannis G. Fatouros, Fabrice Favret, Emerson Franchini, Gary R. Gaffney, Gustavo A. Galaz, Bjoern Geesmann, Kalliopi Georgakouli, Frederico Gerlinger-Romero, Nandini Ghosh, Mari Carmen Gómez-Cabrera, Mark D. Griffiths, Lucas Guimarães-Ferreira, Safia Habib, Erik D. Hanson, Susan Hewlings, Jay R. Hoffman, Juha J. Hulmi, Hideko Ikeda, Macsue Jacques, Athanasios Z. Jamurtas, Evan C. Johnson, Justin W. Keogh, Chad M. Kerksick, Susanna Kinnunen, Erik P. Kirk, Edeth K. Kitchens, Beat Knechtle, Karsten Koehler, James R. Komorowski, Masakatsu Kondo, Aneta Kopeć, William J. Kraemer, Vijayanarayana Kunhikatta, Jani Lappalainen, John M. Lawler, Jacob S. Layer, Gabriela Tomedi Leites, Teresa Leszczyńska, Jia Li, Joel R. Lombard, Hui-Ying Luk, Farias Maria Lucia Fleiuss, Vladimir Martinez Bello, José Miguel Martínez Sanz, Isabel G. Martinez, Matthew J. McAllister, John J. McCarthy, James McClung, Antti A. Mero, Flavia Meyer, Taishi Midorikawa, Jonathan Mike, Donald W. Miller, Sonal Sekhar Miraj, null Moinuddin, Hannah Jayne Moir, Hiroyoshi Moriyama, Colleen X. Muñoz, Kevin A. Murach, Igor Murai, Sreedharan Nair, Sreejayan Nair, Yuji Naito, Yasmin Neggers, Daniel E. Newmire, P.T. Nikolaidis, Jun Nishihira, Aurora Norte Navarro, Estera Nowacka-Polaczyk, Eisuke Ochi, Tuomo Ojala, Koji Okamura, Niku Oksala, Evgeniy Panzhinskiy, Helios Pareja-Galeano, Andrea Petróczi, Aurélien Pichon, Carlos Hermano J. Pinheiro, Silvia Pogliaghi, Emily M. Post, Sunil K. Prajapati, Michael Puglisi, A.K. Rai, Mahadev Rao, Jun Ren, Beatriz Gonçalves Ribeiro, Dennis H. Robinson, Fabricio E. Rossi, Shizuo Sakamoto, Elia Salinas García, Fabian Sanchis-Gomar, Annie Schtscherbyna, Kanga Rani Selvaduray, Chandan K. Sen, Jake Shelley, Sangeetha Shyam, Sarah K. Skinner, Bryan K. Smith, Marina Y. Solis, Isabel Sospedra López, Nair Sreejayan, Bruce R. Stevens, Sidney J. Stohs, Jeffrey R. Stout, Jan Sundell, Attila Szabo, Tomohisa Takagi, Kohei Takeda, Tohru Takemasa, Shawn M. Talbott, Girish Thunga, Brian Weldon Timmons, Ruchi Tiwari, Aline C. Tritto, Alyssa N. Varanoske, Jonathan L. Vennerstrom, Mika Venojärvi, John B. Vincent, Jeff S. Volek, Phooi Tee Voon, Jon C. Wagner, Tony Kock Wai Ng, Ankita Wal, Pranay Wal, Boguslaw Wilk, Guoyao Wu, Orie Yoshinari, Paola Zamparo, Nelo Eidy Zanchi, Jerzy Zawistowski, Hermann Zbinden, Jing Zhou
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_________::c71e6c71a113250d6c2f694604cdd6ff
https://doi.org/10.1016/b978-0-12-813922-6.01002-x
https://doi.org/10.1016/b978-0-12-813922-6.01002-x
Autor:
Tuomo Ojala, Tapio Rajala
Publikováno v:
Proceedings of the American Mathematical Society. 144:733-738
We show that a doubling measure on the plane can give positive measure to the graph of a continuous function. This answers a question by Wang, Wen and Wen. Moreover we show that the doubling constant of the measure can be chosen to be arbitrarily clo
Autor:
Tuomo Ojala1 Ojala.tuomo@gmail.com, Keijo Häkkinen1 Keijo.hakkinen@jyu.fi
Publikováno v:
Journal of Sports Science & Medicine. 2013, Vol. 12 Issue 2, p240-248. 9p.
We study the porosity properties of fractal percolation sets $E\subset\mathbb{R}^d$. Among other things, for all $0
Comment: 29 pages, 8 figures
Comment: 29 pages, 8 figures
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::0d7c4269b37c3c0864142e709e024ebe
http://arxiv.org/abs/1508.05244
http://arxiv.org/abs/1508.05244
We study the Hausdorff dimension of Poissonian cutout sets defined via inhomogeneous intensity measures on Ahlfors-regular metric spaces. We obtain formulas for the Hausdorff dimension of such cutouts in self-similar and self-conformal spaces using t
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::64ab19f618fca347e6d872f68c507cbc
http://arxiv.org/abs/1504.03447
http://arxiv.org/abs/1504.03447
Autor:
Tuomo Ojala
We define $(\alpha_n)$ -regular sets in uniformly perfect metric spaces. This definition is quasisymmetrically invariant and the construction resembles generalized dyadic cubes in metric spaces. For these sets we then determine the necessary and suff
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::6e34d940b9422b1efe4d7d9e75e52eab
http://arxiv.org/abs/1306.3936
http://arxiv.org/abs/1306.3936
Autor:
Asif Ali, Anthony L. Almada, Ezra A. Amsterdam, Wataru Aoi, Philip E. Apong, Guilherme G. Artioli, Mustafa Atalay, Samuel Augustine, Debasis Bagchi, Raza Bashir, John C. Blocher, Richard J. Bloomer, Marco Bonifazi, Rachel Botchlett, Thomas Brioche, Wayne W. Campbell, Bob Capelli, Carlo Capelli, Philippe Connes, Don J. Cox, Brent C. Creighton, Bruce Culver, Rui Curi, Gerald R. Cysewski, Amitava Das, Hans Degens, Chariklia K. Deli, Zsolt Demetrovics, Lawrence J. Druhan, Stéphane Dufour, Michael J. Duncan, Courtenay Dunn-Lewis, Robert M. Erskine, Brad Evers, Nir Eynon, Tyler M. Farney, Ioannis G. Fatouros, Fabrice Favret, Maria Lucia Fleiuss de Farias, Emerson Franchini, Daniel J. Freidenreich, Mari Carmen Gómez-Cabrera, Gary Gaffney, Gustavo A. Galaz, Kalliopi Georgakouli, Frederico Gerlinger-Romero, Mark D. Griffiths, Lucas Guimarães-Ferreira, Safia Habib, Erik D Hanson, Hande Hofmann, Juha J. Hulmi, John Hunter, Athanasios Z. Jamurtas, Usha Jenkins, Asker Jeukendrup, C. Tissa Kappagoda, Tuomo Karila, Justin W.L. Keogh, Chad M. Kerksick, Susanna Kinnunen, Erik P. Kirk, Edeth K. Kitchens, Beat Knechtle, Masakatsu Kondo, William J. Kraemer, Michelle Kulovitz, Antonio H. Lancha, John M. Lawler, Jia Li, Jan Lingen, Joel R. Lombard, Hui-Ying Luk, Vladimir Martinez-Bello, Matthew J. McAllister, John J. McCarthy, Brian K. McFarlin, Antti A. Mero, Flavia Meyer, Taishi Midorikawa, Donald W. Miller, Hiroyoshi Moriyama, Igor Murai, Sreejayan Nair, Yuji Naito, Yasmin Neggers, Humberto Nicastro, Sonja E. Nodland, Tuomo Ojala, Koji Okamura, Niku Oksala, Evgeniy Panzhinskiy, Helios Pareja-Galeano, Aurélien Pichon, Zbigniew Pietrzkowski, Carlos Hermano J. Pinheiro, Silvia Pogliaghi, Hartley Pond, Jun Ren, Beatriz Gonçalves Ribeiro, Dennis H. Robinson, Shizuo Sakamoto, Fabian Sanchis-Gomar, Martin Schönfelder, Annie Schtscherbyna, John Seifert, Daniela Fojo Seixas Chaves, Chandan K. Sen, Timo A. Seppälä, Yoshiaki Shiojima, Wagner Silva Dantas, Bryan K. Smith, JohnEric W. Smith, Marina Y. Solis, Bruce R. Stevens, Sidney J. Stohs, Jan Sundell, Attila Szabo, Tomohisa Takagi, Tohru Takemasa, Shawn M. Talbott, Brian Weldon Timmons, Aline C. Tritto, Jonathan L. Vennerstrom, Mika Venojärvi, John B. Vincent, Jeff S. Volek, Brittanie M. Volk, Jon C. Wagner, Ankita Wal, Pranay Wal, Boguslaw Wilk, Jacob M. Wilson, Guoyao Wu, Toshikazu Yoshikawa, Paola Zamparo, Nelo Eidy Zanchi, Jing Zhou
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_________::73051613467b71f6f98ede7825f39841
https://doi.org/10.1016/b978-0-12-396454-0.00063-1
https://doi.org/10.1016/b978-0-12-396454-0.00063-1
Alfa-hydroxy-isocaproic acid (HICA) is an end product of leucine metabolism in human tissues such as muscle and connective tissue. Clinical and experimental studies indicate that HICA may be considered as an anti-catabolic substance. Intensive exerci
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_________::c18e645a825cb10c5da2d2fbf069638e
https://doi.org/10.1016/b978-0-12-396454-0.00021-7
https://doi.org/10.1016/b978-0-12-396454-0.00021-7
We consider sets in uniformly perfect metric spaces which are null for every doubling measure of the space or which have positive measure for all doubling measures. These sets are called thin and fat, respectively. In our main results, we give suffic
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::1498b13b959fe6cf5fd91d88a8a9dab0