| Tumor control probability in radiation treatment M Zaider, L Hanin Medical physics 38 (2), 574-583, 2011 | 91 | 2011 |
| Kantorovich-Rubinstein norm and its application in the theory of Lipschitz spaces LG Hanin Proceedings of the American Mathematical Society 115 (2), 345-352, 1992 | 91 | 1992 |
| Modeling cancer detection: tumor size as a source of information on unobservable stages of carcinogenesis R Bartoszyński, L Edler, L Hanin, A Kopp-Schneider, L Pavlova, ... Mathematical biosciences 171 (2), 113-142, 2001 | 84 | 2001 |
| A nonidentifiability aspect of the two‐stage model of carcinogenesis LG Hanin, AY Yakovlev Risk Analysis 16 (5), 711-715, 1996 | 65 | 1996 |
| A stochastic model for the sizes of detectable metastases L Hanin, J Rose, M Zaider Journal of theoretical biology 243 (3), 407-417, 2006 | 59 | 2006 |
| Identifiability of cure models revisited L Hanin, LS Huang Journal of Multivariate Analysis 130, 261-274, 2014 | 53 | 2014 |
| Cell-survival probability at large doses: an alternative to the linear-quadratic model LG Hanin, M Zaider Physics in Medicine & Biology 55 (16), 4687, 2010 | 45 | 2010 |
| Electrospray ionization mass spectrometric determination of the molecular mass of the∼ 200-kDa globin dodecamer subassemblies in hexagonal bilayer hemoglobins BN Green, RS Bordoli, LG Hanin, FH Lallier, A Toulmond, SN Vinogradov Journal of Biological Chemistry 274 (40), 28206-28212, 1999 | 45 | 1999 |
| A stochastic model of tumor response to fractionated radiation: limit theorems and rate of convergence LG Hanin Mathematical biosciences 191 (1), 1-17, 2004 | 44 | 2004 |
| Does extirpation of the primary breast tumor give boost to growth of metastases? Evidence revealed by mathematical modeling L Hanin, O Korosteleva Mathematical biosciences 223 (2), 133-141, 2010 | 42 | 2010 |
| Non-linear dynamics of the complement system activation AA Korotaevskiy, LG Hanin, MA Khanin Mathematical biosciences 222 (2), 127-143, 2009 | 42 | 2009 |
| Distribution of the number of clonogens surviving fractionated radiotherapy: a long-standing problem revisited LG Hanin, M Zaider, AY Yakovlev International journal of radiation biology 77 (2), 205-213, 2001 | 42 | 2001 |
| Iterated birth and death process as a model of radiation cell survival LG Hanin Mathematical biosciences 169 (1), 89-107, 2001 | 42 | 2001 |
| A new minimum volume straight cooling fin taking into account the “length of arc” L Hanin, A Campo International journal of heat and mass transfer 46 (26), 5145-5152, 2003 | 40 | 2003 |
| Handbook of cancer models with applications WY Tan, L Hanin World Scientific, 2008 | 37 | 2008 |
| Why statistical inference from clinical trials is likely to generate false and irreproducible results L Hanin BMC medical research methodology 17 (1), 127, 2017 | 36 | 2017 |
| A survival model for fractionated radiotherapy with an application to prostate cancer M Zaider, MJ Zelefsky, LG Hanin, AD Tsodikov, AY Yakovlev, SA Leibel Physics in Medicine & Biology 46 (10), 2745, 2001 | 35 | 2001 |
| An extension of the Kantorovich norm LG Hanin Contemporary Mathematics 226, 113-130, 1999 | 35 | 1999 |
| Biomathematical problems in optimization of cancer radiotherapy AY Yakovlev, L Pavlova, LG Hanin CRC Press, 2020 | 34 | 2020 |
| Identification problem for stochastic models with application to carcinogenesis, cancer detection and radiation biology LG Hanin Discrete Dynamics in Nature and Society 7, 177-189, 2002 | 33 | 2002 |
