Machine learning in the string landscape
暂无分享,去创建一个
Dmitri Krioukov | James Halverson | Brent D. Nelson | B. Nelson | Jonathan Carifio | Jonathan Carifio | D. Krioukov | James Halverson
[1] W. Taylor,et al. A Monte Carlo exploration of threefold base geometries for 4d F-theory vacua , 2016, Journal of High Energy Physics.
[2] W. Taylor,et al. Non-toric bases for elliptic Calabi-Yau threefolds and 6D F-theory vacua , 2015, 1504.07689.
[3] W. Taylor,et al. ℙ1$$ {\mathrm{\mathbb{P}}}^1 $$-bundle bases and the prevalence of non-Higgsable structure in 4D F-theory models , 2015, 1506.03204.
[4] Compactifications of F-Theory on Calabi--Yau Threefolds -- I , 1996, hep-th/9602114.
[5] W. Taylor,et al. Geometric constraints in dual F-theory and heterotic string compactifications , 2014, 1405.2074.
[6] Cost of seven-brane gauge symmetry in a quadrillion F-theory compactifications , 2016, 1610.08864.
[7] W. Taylor,et al. Non-Higgsable QCD and the standard model spectrum in F-theory , 2014, 1409.8295.
[8] W. Taylor,et al. 6D F-theory models and elliptically fibered Calabi-Yau threefolds over semi-toric base surfaces , 2014, 1404.6300.
[9] T. Watari. Statistics of F-theory flux vacua for particle physics , 2015, 1506.08433.
[10] W. Taylor. On the Hodge structure of elliptically fibered Calabi-Yau threefolds , 2012, 1205.0952.
[11] F. Denef,et al. Computational complexity of the landscape II - Cosmological considerations , 2017, 1706.06430.
[12] C. Lawrie,et al. The Tate form on steroids: resolution and higher codimension fibers , 2012, 1212.2949.
[13] S. Chekanov,et al. Energy dependence of the charged multiplicity in deep inelastic scattering at HERA. , 2008 .
[14] C. Lawrie,et al. Box graphs and singular fibers , 2014, 1402.2653.
[15] J. Shaneson,et al. Non-Abelian Gauge Symmetry and the Higgs Mechanism in F-Theory , 2014, 1402.5962.
[16] Quantization of four-form fluxes and dynamical neutralization of the cosmological constant , 2000, hep-th/0004134.
[17] J. Shaneson,et al. Matter from geometry without resolution , 2013, Journal of High Energy Physics.
[18] J. D. Loera,et al. Triangulations: Structures for Algorithms and Applications , 2010 .
[19] C. Vafa. Evidence for F theory , 1996, hep-th/9602022.
[20] M. Cvetič,et al. On the computation of non‐perturbative effective potentials in the string theory landscape – IIB/F‐theory perspective – , 2010, 1009.5386.
[21] N. Nakayama. On Weierstrass Models , 1988 .
[22] F. Denef,et al. Distributions of flux vacua , 2004, hep-th/0404116.
[23] T. Watari,et al. The vertical, the horizontal and the rest: anatomy of the middle cohomology of Calabi-Yau fourfolds and F-theory applications , 2014, 1408.6167.
[24] Yang-Hui He,et al. Deep-Learning the Landscape , 2017, 1706.02714.
[25] W. Taylor,et al. Classifying bases for 6D F-theory models , 2012, 1201.1943.
[26] T. Watari. Statistics of Flux Vacua for Particle Physics , 2015 .
[27] W. Taylor,et al. Calabi-Yau threefolds with large h2,1 , 2014, 1406.0514.
[28] W. Taylor,et al. Sections, multisections, and U(1) fields in F-theory , 2014, 1404.1527.
[29] Sakura Schafer-Nameki,et al. Box graphs and resolutions II: From Coulomb phases to fiber faces , 2015, 1511.01801.
[30] J. Shaneson,et al. Geometry and Topology of String Junctions , 2014, 1410.6817.
[31] Counting flux vacua , 2003, hep-th/0307049.
[32] Fabian Ruehle. Evolving neural networks with genetic algorithms to study the string landscape , 2017, 1706.07024.
[33] Thomas G. Dietterich. What is machine learning? , 2020, Archives of Disease in Childhood.
[34] R. Bousso,et al. Fast optimization algorithms and the cosmological constant , 2017, 1706.08503.
[35] W. Taylor,et al. P-bundle bases and the prevalence of non-Higgsable structure in 4D F-theory models , 2015 .
[36] J. Marsano,et al. Yukawas, G-flux, and spectral covers from resolved Calabi-Yau’s , 2011, 1108.1794.
[37] J. Halverson,et al. Strong Coupling in F-theory and Geometrically Non-Higgsable Seven-branes , 2016, 1603.01639.
[38] Sakura Schafer-Nameki,et al. Box Graphs and Resolutions I , 2014, 1407.3520.
[39] W. Taylor,et al. Toric bases for 6D F‐theory models , 2012, 1204.0283.
[40] M. Kreuzer,et al. Classification of Reflexive Polyhedra in Three Dimensions , 1998 .
[41] W. Taylor,et al. The F-theory geometry with most flux vacua , 2015, 1511.03209.
[42] W. Taylor,et al. Non-Higgsable clusters for 4D F-theory models , 2014, 1412.6112.
[43] Radford M. Neal. Pattern Recognition and Machine Learning , 2007, Technometrics.
[44] Michael R. Douglas,et al. Computational complexity of the landscape I , 2006, ArXiv.