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Books on the topic 'Milnor'

Author: Grafiati

Published: 4 June 2021

Last updated: 1 February 2022

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1

Valuations, orderings, and Milnor K-theory. Providence, RI: American Mathematical Society, 2006.

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2

Ágnes, Szilárd, ed. Milnor fiber boundary of a non-isolated surface singularity. Berlin: Springer, 2012.

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3

Habiro, Kazuo. Finite type invariants and Milnor invariants for Brunnian links. Kyoto, Japan: Research Institute for Mathematical Sciences, Kyoto University, 2005.

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4

Némethi, András, and Ágnes Szilárd. Milnor Fiber Boundary of a Non-isolated Surface Singularity. Berlin, Heidelberg: Springer Berlin Heidelberg, 2012. http://dx.doi.org/10.1007/978-3-642-23647-1.

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5

Riera, Josep. La millor companyia. Barcelona: Viena, 2002.

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6

Riera, Josep. La millor companyia. Barcelona: Viena, 2002.

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7

Muntané, Miquel-Lluís. Millor actriu secundària. Barcelona: Edi-Liber, 1997.

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8

Awan, Pakeeza. Kabhi milno ana. Lahore: Ta-Ha, 2001.

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9

David, Assael, ed. Milano fascista, Milano antifascista. Milano: Guerini e associati, 2007.

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10

Regàs, Rosa. Per un món millor. [Barcelona]: Ara llibres, 2002.

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11

M. N. L. Couve de Murville. John Milner, 1752-1826. Birmingham: Archdiocese of Birmingham Historical Commission, 1986.

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12

M. N. L. Couve de Murville. John Milner, 1752-1826. [Birmingham]: Archdiocese of Birmingham Historical Commission, 1986.

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13

Roberts-Wright, Bessie M. Shrontz. Milner, Murtaugh, Murtaugh Lake. [United States]: B.M. Wright, 1988.

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14

Monzó, Quim. El millor dels mons. Barcelona: Quaderns Crema, 2001.

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15

Monzó, Quim. El millor dels mons. Barcelona: Quaderns Crema, 2001.

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16

Polo, Marco. Milion. Beograd: Rad, 1985.

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17

Geldmann, Mordechay. Milano. [Tel Aviv]: ha-Ḳibuts ha-meʼuḥad, 1988.

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18

Milano. Milano: Electa, 1993.

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19

Milford. Charleston, SC: Arcadia Pub., 2008.

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20

Eastman, Deborah. Milford. Charleston, South Carolina: Arcadia Publishing, 2014.

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21

Geldmann, Mordechay. Milano. [Tel Aviv]: ha-Ḳibuts ha-meʾuḥad, 1988.

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22

Milano. Milano: Electa, 2004.

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23

Milamor. Rio de Janeiro: Ediotra Record, 2008.

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24

Agostini, Guide de. Milano. Novara: Istituto Geografico de Agostini, 1988.

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25

Siddons, James. Anthony Milner: A bio-bibliography. New York: Greenwood Press, 1989.

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26

Cullell, Rosa. El millor lloc del món. Badalona: Ara Llibres, 2011.

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27

Kite, Joseph Milner. Joseph Milner Kite, 1862-1945. London: 6 Duke St., SW1, 1985.

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28

Fonalleras, Josep Maria. La millor guerra del món. Barcelona: Edicions 62, 1998.

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29

ill, McLean Bonnie 1958, ed. Milford & me. Regina, Sask: Coteau Books, 1989.

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30

Amare Milano. Milano: A. Mondadori, 1994.

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31

Canto Milano. San Cesario di Lecce: Manni, 2007.

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32

Gandini, Giovanni. Caffè Milano. Milano: All'insegna del Pesce d'Oro, 1987.

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33

Testori, Giovanni. Frangi: Milano. Milano: Compagnia del disegno, 1988.

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34

John Milnor Collected Papers: Volume 1: Geometry (Collected Papers / John Milnor). American Mathematical Society, 1994.

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35

Collected Papers of John Milnor. American Mathematical Society, 2007.

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36

Némethi, András, and Ágnes Szilárd. Milnor Fiber Boundary of a Non-isolated Surface Singularity. Springer, 2012.

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37

Milnor, John. John Milnor Collected Papers: Volume 2: The Fundamental Group. American Mathemataical Society, 1995.

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38

Moulay, Sophie. Le pays des morts: L'élu De Milnor Tome 4. Les éditions du 38, 2017.

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39

Kudelka, Susan Mary. History of Sargent County, Vol. 2: 1880-1920: Forman, Gwinner, Milnor & Sargent County Veterans. McCleery & Sons Publishing, 2004.

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40

Green, Mark L. The Spread Philosophy in the Study of Algebraic Cycles. Edited by Eduardo Cattani, Fouad El Zein, Phillip A. Griffiths, and Lê Dũng Tráng. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691161341.003.0010.

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Abstract:

This chapter discusses the spread philosophy in the study of algebraic cycles, in order to make use of a geometry by considering a variation of Hodge structure where D is the Hodge domain (or the appropriate Mumford–Tate domain) and Γ‎ is the group of automorphisms of the integral lattice preserving the intersection pairing. If we have an algebraic cycle Z on X, taking spreads yields a cycle Ƶ on X. Applying Hodge theory to Ƶ on X gives invariants of the cycle. Another related situation is algebraic K-theory. For example, to study Kₚsuperscript Milnor(k), the geometry of S can be used to construct invariants.

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41

Massey, David B. Numerical Control over Complex Analytic Singularities. American Mathematical Society, 2003.

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42

Rajeev, S. G. Curvature and Instability. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198805021.003.0011.

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The Euler equations of a rigid body can be understood as the geodesic equations for a metric on the rotation group. A rapid introduction to the Riemannian geometry of Lie groups (following Milnor) is given and illuminated by the example of the rigid body. The deep generalization of Arnold to the case of an incompressible fluid is then explained. The Euler equations of an ideal incompressible fluid are shown to be geodesics of the group of volume preserving diffeomorphisms. The curvature of this metric is calculated. Contrary to the case of the rigid body, the curvature is negative, implying that the dynamics of such a fluid is highly unstable. Some ideas on how geodesic dynamics is modified by dissipation are introduced. This leads to new generalizations of Riemannian geometry.

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43

Holtby, Robert T. Eric Milner Milner-White. Phillimore & Company, 1991.

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44

Milner, Marion. Marion Milner. Taylor & Francis Group, 2011.

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45

Milner Gray. Hyperion Books, 1987.

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46

Milner, Marion. Marion Milner. Routledge, 2019. http://dx.doi.org/10.4324/9781315782751.

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47

Series, Michigan Historical Reprint. Charles E. Milnor, vs. the Newark plank road & ferry co. & als. William L. Shardlow, vs. the same. Proofs of defendants. Final hearing. C. Parker, att'y for pl'ff. David A. Hayes, att'y for def'ts. Scholarly Publishing Office, University of Michigan Library, 2005.

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48

Somebody Killed Milner. Ulverscroft Large Print, 2004.

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49

Cousins, Lucy. SOC EL MILLOR. Parramón, 2010.

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50

O millor estiu. España: Publicazions d'o Mara Allué d'a Fabla Aragonesa, 2000.

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