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Journal of Physical Chemistry A, ISSN 1089-5639, 03/2018, Volume 122, Issue 11, pp. 2823 - 2824
Journal Article
The Ramanujan Journal, ISSN 1382-4090, 11/2014, Volume 35, Issue 2, pp. 263 - 285
Journal Article
Journal of Combinatorial Theory, Series A, ISSN 0097-3165, 08/2019, Volume 166, pp. 254 - 296
In 1967, Andrews found a combinatorial generalization of the Göllnitz-Gordon theorem, which can be called the Andrews-Göllnitz-Gordon theorem. In 1980,... 
Overpartitions | Bailey pairs | The Göllnitz-Gordon theorem | MATHEMATICS | The Gollnitz-Gordon theorem | ROGERS-RAMANUJAN IDENTITIES
Journal Article
The European Physical Journal C: Particles and Fields, ISSN 1434-6052, 2017, Volume 77, Issue 5, pp. 1 - 53
During 2015 the ATLAS experiment recorded $$3.8\,{\mathrm{fb}}^{-1}$$ 3.8 fb - 1 of proton–proton collision data at a centre-of-mass energy of... 
PHYSICS, PARTICLES & FIELDS | Collisions (Nuclear physics) | Protons | Data acquisition systems | Physics - High Energy Physics - Experiment | High Energy Physics - Phenomenology | Physics | PARTICLE ACCELERATORS | Regular - Experimental Physics | Fysik | Physical Sciences | Naturvetenskap | Natural Sciences
Journal Article
Discrete Mathematics, ISSN 0012-365X, 07/2019, Volume 342, Issue 7, pp. 2112 - 2115
We give a symmetric generalization of an identity of Andrews and Yee, which may also be deemed a -analogue of the Chaundy–Bullard identity for . We give two... 
Partition | [formula omitted]-Wilf–Zeilberger method | [formula omitted]-binomial theorem | Chaundy–Bullard identity | CHAUNDY | MATHEMATICS | Chaundy-Bullard identity | q-Wilf-Zeilberger method | PROOF | q-binomial theorem
Journal Article
Journal Article
Advances in Applied Mathematics, ISSN 0196-8858, 06/2018, Volume 97, pp. 36 - 53
In this paper we set up a bivariate representation of partial theta functions which not only unifies some famous identities for partial theta functions due to... 
Bivariate representation | Ramanujan | Partial theta function identity | Transformation | Bailey pair | Partial theta function | Jacobi's triple product | Summation | MATHEMATICS, APPLIED | SERIES | PARITY | ASYMPTOTIC EXPANSIONS | PRODUCT | LOST NOTEBOOK | HECKE-ROGERS IDENTITIES | ZEROS
Journal Article
Journal Article
by Thorsson, Vesteinn and Thorsson, Vésteinn and Gibbs, Richard A and Gibbs, David L and Brown, Scott D and Wolf, Gregory and Wolf, Denise and Bortone, Dante S and Ou Yang, Tai-Hsien and Porta-Pardo, Eduard and Gao, Galen F and Gao, Jianjiong and Plaisier, Christopher L and Eddy, James A and Ziv, Elad and Culhane, Aedin C and Paull, Evan O and Sivakumar, I.K. Ashok and Gentles, Andrew J and Malhotra, Raunaq and Farshidfar, Farshad and Colaprico, Antonio and Parker, Joel S and Mose, Lisle E and Vo, Nam Sy and Liu, Wenbin and Liu, Jianfang and Liu, Jia and Liu, Yuexin and Liu, Xiuping and Rader, Janet and Dhankani, Varsha and Reynolds, Sheila and Reynolds, Sheila M and Bowlby, Reanne and Califano, Andrea and Cherniack, Andrew D and Anastassiou, Dimitris and Bedognetti, Davide and Mokrab, Younes and Newman, Aaron M and Rao, Arvind and Chen, Amy and Chen, Chu and Chen, Ken and Krasnitz, Alexander and Hu, Jianhong and Hu, Hai and Malta, Tathiane M and Noushmehr, Houtan and Pedamallu, Chandra Sekhar and Bullman, Susan and Ojesina, Akinyemi I and Lamb, Andrew and Zhou, Wanding and Shen, Hui and Choueiri, Toni K and Weinstein, John N and Guinney, Justin and Saltz, Joel and Holt, Robert and Holt, Robert A and Rabkin, Charles S and Caesar-Johnson, Samantha J and Demchok, John A and Felau, Ina and Kasapi, Melpomeni and Ferguson, Martin L and Hutter, Carolyn M and Sofia, Heidi J and Tarnuzzer, Roy and Wang, Jioajiao and Wang, Min and Wang, Linghua and Wang, Zhining and Wang, Timothy and Wang, Jing and Yang, Ju Dong and Yang, Hannah and Yang, Liming and Yang, Ian and Zenklusen, Jean C and Zhang, Jiashan (Julia) and Zhang, Jiexin and Zhang, Lizhi and Zhang, Wei and Zhang, Hongzheng and Zhang, Hailei and Zhang, Hongxin and Chudamani, Sudha and Lolla, Laxmi and Naresh, Rashi and Pihl, Todd and Sun, Yichao and Sun, Qiang and Wan, Yunhu and Wu, Ye and Cho, Juok and DeFreitas, Timothy and Frazer, Scott and ... and Canc Genome Atlas Res Network and Cancer Genome Atlas Research Network
Immunity, ISSN 1074-7613, 04/2018, Volume 48, Issue 4, pp. 812 - 830.e14
We performed an extensive immunogenomic analysis of more than 10,000 tumors comprising 33 diverse cancer types by utilizing data compiled by TCGA. Across... 
tumor immunology | immunotherapy | cancer genomics | integrative network analysis | immuno-oncology | tumor microenvironment | immune subtypes | immunomodulatory | GENOMIC ANALYSES | INFORMATION | T-CELL-RECEPTOR | REGULATORY NETWORK | CLASSIFICATION | IMMUNOLOGY | SEQUENCING DATA | SOMATIC MUTATIONS | COMPREHENSIVE ANALYSIS | PREDICTION | REVEALS | Transforming Growth Factor beta - immunology | Prognosis | Humans | Middle Aged | Th1-Th2 Balance - physiology | Male | Neoplasms - classification | Wound Healing - immunology | Young Adult | Transforming Growth Factor beta - genetics | Neoplasms - genetics | Neoplasms - immunology | Interferon-gamma - immunology | Adolescent | Aged, 80 and over | Adult | Female | Aged | Interferon-gamma - genetics | Wound Healing - genetics | Genomics - methods | Child | Macrophages - immunology | Cell proliferation | Cluster analysis | Transcription | Copy number | p53 Protein | Lung cancer | Genomics | Aneuploidy | Lymphocytes T | Genomes | Cell interactions | Macrophages | Immunotherapy | DNA methylation | Deoxyribonucleic acid--DNA | Immune system | Medical research | Wound healing | Immunomodulation | MiRNA | Stockholders | Inflammation | T cell receptors | Communications networks | Gene expression | White blood cells | Inventors | Medical prognosis | γ-Interferon | Mutation | Cancer | Tumors | Index Medicus | Immune Subtypes | Integrative Network Analysis | Cancer Genomics | Immuno-oncology | Tumor immunology
Journal Article