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Books on the topic 'Curve genus'

Author: Grafiati

Published: 2 June 2025

Last updated: 31 July 2025

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1

Schmidt, Martin U. Integrable systems and Riemann surfaces of infinite genus. American Mathematical Society, 1996.

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2

Ishizaka, Mizuho. Monodromies of hyperelliptic families of genus three curves. Tohoku University, 2001.

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3

Xue, Hang. The arithmetic and geometry of genus four curves. [publisher not identified], 2014.

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4

Malmendier, Andreas, and Tony Shaska, eds. Higher Genus Curves in Mathematical Physics and Arithmetic Geometry. American Mathematical Society, 2018. http://dx.doi.org/10.1090/conm/703.

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5

Bernie, Devlin, ed. Intelligence, genes, and success: Scientists respond to The bell curve. Springer, 1997.

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6

V, Flynn E., ed. Prolegomena to a middlebrow arithmetic of curves of genus 2. Cambridge University Press, 1996.

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7

Dr, Fitzgerald Michael, ed. Asperger syndrome: A gift or a curse? Nova Science Publishers, 2005.

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8

Cassels, J. W. S., and E. V. Flynn. Prolegomena to a Middlebrow Arithmetic of Curves of Genus 2. Cambridge University Press, 2010.

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9

Hall, Adam C. Divine Genius: The Unlearning Curve. Waterside Press, 2021.

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10

Thompson, Mary E. His Curvy Genius. BluEyed Press, 2022.

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11

Marie Curie (Genius). Creative Education, 2005.

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12

Evnotes, Perfect. Genius M. Curie-Skodowska. Independently Published, 2019.

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13

Poynter, Margaret. Marie Curie: Genius Researcher of Radioactivity. Enslow Publishing, LLC, 2014.

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14

Poynter, Margaret. Marie Curie: Genius Researcher of Radioactivity. Enslow Publishers, 2015.

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15

Marie Curie: Genius Researcher of Radioactivity. Enslow Pub Inc, 2015.

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16

Farb, Benson, and Dan Margalit. Curves, Surfaces, and Hyperbolic Geometry. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691147949.003.0002.

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This chapter explains the basics of working with simple closed curves, focusing on the case of the closed surface Sɡ of genus g. When g is greater than or equal to 2, hyperbolic geometry enters as a useful tool since each homotopy class of simple closed curves has a unique geodesic representative. The chapter begins by recalling some basic results about surfaces and hyperbolic geometry, with particular emphasis on the boundary of the hyperbolic plane and hyperbolic surfaces. It then considers simple closed curves in a surface S, along with geodesics and intersection numbers. It also discusses

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17

Heu, Viktoria, and Frank Loray. Flat Rank Two Vector Bundles on Genus Two Curves. American Mathematical Society, 2019.

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18

Roeder, Kathryn, Stephen E. Fienberg, Daniel P. Resnick, and Bernie Devlin. Intelligence, Genes, and Success: Scientists Respond to the Bell Curve. Springer, 2013.

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19

Fienberg, Stephen E., Daniel P. Resnick, and Bernie Devlin. Intelligence, Genes, and Success: Scientists Respond to The Bell Curve. Copernicus, 2011.

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20

(Editor), Bernie Devlin, Stephen E. Fienberg (Editor), Daniel P. Resnick (Editor), and Kathryn Roeder (Editor), eds. Intelligence, Genes, and Success: Scientists Respond to The Bell Curve. Springer, 1997.

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21

Noncommutative curves of genus zero: Related to finite dimensional algebras. American Mathematical Society, 2009.

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22

Cassels, J. W. S., and E. V. Flynn. Prolegomena to a Middlebrow Arithmetic of Curves of Genus 2. Cambridge University Press, 2012.

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23

Cassels, J. W. S., and E. V. Flynn. Prolegomena to a Middlebrow Arithmetic of Curves of Genus 2. Cambridge University Press, 1996.

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24

Farb, Benson, and Dan Margalit. Generating the Mapping Class Group. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691147949.003.0005.

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This chapter considers the Dehn–Lickorish theorem, which states that when g is greater than or equal to 0, the mapping class group Mod(Sɡ) is generated by finitely many Dehn twists about nonseparating simple closed curves. The theorem is proved by induction on genus, and the Birman exact sequence is introduced as the key step for the induction. The key to the inductive step is to prove that the complex of curves C(Sɡ) is connected when g is greater than or equal to 2. The simplicial complex C(Sɡ) is a useful combinatorial object that encodes intersection patterns of simple closed curves in Sɡ.

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25

Jones, Stacy 1828-1905. Medical Genius: A Guide to the Cure. Creative Media Partners, LLC, 2021.

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26

Jones, Stacy 1828-1905. Medical Genius: A Guide to the Cure. Creative Media Partners, LLC, 2021.

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27

Goldsmith, Barbara. Obsessive Genius: The Inner World of Marie Curie. Norton & Company, Incorporated, W. W., 2011.

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28

Obsessive Genius: The Inner World of Marie Curie. W. W. Norton, 2005.

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29

Obsessive genius: The inner world of Marie Curie. Weidenfeld & Nicolson, 2005.

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30

Obsessive genius: The inner world of Marie Curie. W.W. Norton, 2005.

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31

Obsessive Genius: The Inner World of Madame Curie. Norton, 2005.

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32

Smyth, David Ishii. Compact moduli of singular curves: A case study in genus one. 2008.

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33

John, Nichols. Genius of Impeachment: The Founders' Cure for Royalism. New Press, The, 2011.

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34

John, Nichols. Genius of Impeachment: The Founders' Cure for Royalism. New Press, The, 2016.

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35

Faded Genes: Searching for a Cure and Finding Home. Skyhorse Publishing Company, Incorporated, 2023.

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36

The Genius of Impeachment: The Founders' Cure for Royalism. New Press, 2006.

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37

Goldsmith, Barbara. Obsessive Genius: The Inner World of Marie Curie (Great Discoveries). W. W. Norton & Company, 2004.

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38

Malmendier, Andreas, and Tony Shaska. Higher Genus Curves in Mathematical Physics and Arithmetic Geometry: AMS Special Session on Higher Genus Curves and Fibrations in Mathematical Physics and Arithmetic Geometry, January 8, 2016, Seattle, Washington. American Mathematical Society, 2018.

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39

Sykes, Bryan. Adam's Curse: A Future without Men. W. W. Norton & Company, 2004.

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40

(Narrator), Christopher Kay, ed. Adam's Curse: A Future Without Men. Recorded Books, 2004.

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41

Sykes, Bryan. Adam's Curse: A Future Without Men. Recorded Books, 2004.

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42

Sykes, Bryan. Adam's Curse: A Future Without Men. Recorded Books, 2004.

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43

Goldsmith, Barbara. Obsessive Genius: The Inner World of Marie Curie (Great Discoveries) (Great Discoveries). W. W. Norton, 2005.

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44

Goldsmith, Barbara. Obsessive Genius: The Inner World of Marie Curie (Great Discoveries) (Great Discoveries). W. W. Norton, 2005.

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45

Faded Genes: Searching for a Cure and Finding Home in Altamura, Italy. Skyhorse Publishing Company, Incorporated, 2023.

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46

Sykes, Bryan. Adam's Curse: The Science That Reveals Our Genetic Destiny. W. W. Norton & Company, 2005.

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47

(Editor), Bernie Devlin, Stephen E. Fienberg (Editor), Daniel P. Resnick (Editor), and Kathryn Roeder (Editor), eds. Intelligence, Genes, and Success: Scientists Respond to the Bell Curve (Statistics for Social Science and Public Policy). Springer, 1997.

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48

Orens, Jeffrey. Soul of Genius: Marie Curie, Albert Einstein, and the Meeting That Changed the Course of Science. Pegasus Books, 2022.

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49

Orens, Jeffrey. Soul of Genius: Marie Curie, Albert Einstein, and the Meeting That Changed the Course of Science. Pegasus Books, 2021.

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50

The Soul of Genius: Marie Curie, Albert Einstein, and the Meeting that Changed the Course of Science. Pegasus Books, 2021.

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