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Books on the topic 'Jacobi groups'

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Published: 14 March 2023

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1

1968-, Schmidt Ralf, ed. Elements of the representation theory of the Jacobi group. Boston: Birkhäuser Verlag, 1998.

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2

1968-, Schmidt Ralf, ed. Elements of the representation theory of the Jacobi group. Basel: Springer Basel, 2011.

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3

Jay, Jorgenson, and Walling Lynne 1958-, eds. The ubiquitous heat kernel: AMS special session, the ubiquitous heat kernel, October 2-4, 2003, Boulder, Colorado. Providence, R.I: American Mathematical Society, 2006.

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4

Berndt, Rolf, and Ralf Schmidt. Elements of the Representation Theory of the Jacobi Group. Basel: Springer Basel, 1998. http://dx.doi.org/10.1007/978-3-0348-0283-3.

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5

Berndt, Rolf, and Ralf Schmidt. Elements of the Representation Theory of the Jacobi Group. Basel: Birkhäuser Basel, 1998. http://dx.doi.org/10.1007/978-3-0348-8772-4.

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6

Tongeren, Paul van. Jacoba van Tongeren en de onbekende verzetshelden van Groep 2000 (1940-1945). Soesterberg: Uitgeverij Aspekt, 2015.

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7

Jacques, Lardoux, and Université d'Angers. Centre d'études et de recherche sur imaginaire, écritures et cultures., eds. Max Jacob et l'École de Rochefort. Angers: Presses de l'Université d'Angers, 2005.

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8

Jacques, Lardoux, and Universite d'Angers. Centre d'etudes et de recherche sur imaginaire, ecritures et cultures., eds. Max Jacob et l'école de Rochefort. Angers: Presses de l'Université d'Angers, 2005.

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9

Jacques, Lardoux, and Université d'Angers, eds. Max Jacob et l'Ecole de Rochefort. Angers: Presses de l'Université d'Angers, 2005.

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10

Marineau, René F. Jacob Levy Moreno, 1889-1974: Father of psychodrama, sociometry, and group psychotherapy. London: Tavistock/Routledge, 1989.

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Marineau, René. Jacob Levy Moreno, 1889-1974: Father of psychodrama, sociometry, and group psychotherapy. London: Tavistock/Routledge, 1989.

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12

Yau, Stephen Shing-Toung. Classification of Jacobian ideals invariant by sl(2, C) actions. Providence, R.I., USA: American Mathematical Society, 1988.

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13

Geometry revealed: A Jacob's ladder to modern higher geometry. Heidelberg: Springer, 2010.

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14

Cassens, Robert G. A collection of family group sheets: Including the descendants of Johann Ludwig Preibisius Cassens, Johanne Jacob Knelson, Willhelm Hinrichs, Friedrich Heinrich Gerken. Naples, FL: R. Cassens, 2008.

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15

Cassens, Robert G. A collection of family group sheets: Including the descendants of Johann Ludwig Preibisius Cassens, Johanne Jacob Knelson, Willhelm Hinrichs, Friedrich Heinrich Gerken. Naples, FL: R. Cassens, 2008.

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16

Cassens, Robert G. A collection of family group sheets: Including the descendants of Johann Ludwig Preibisius Cassens, Johanne Jacob Knelson, Willhelm Hinrichs, Friedrich Heinrich Gerken. Naples, FL: R. Cassens, 2008.

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17

Frisano, Roberto. Lu cantuors de Glì̌sio di Sant Jacom: Canti liturgici di tradizione orale a Rigolato. Udine: Nota, 2009.

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18

Topology and geometry in dimension three: Triangulations, invariants, and geometric structures : conference in honor of William Jaco's 70th birthday, June 4-6, 2010, Oklahoma State University, Stillwater, OK. Providence, R.I: American Mathematical Society, 2011.

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19

Pluralism and the idea of the republic in France. Houndmills, Basingstoke, Hampshire: Palgrave Macmillan, 2012.

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20

The white cockade. Leicester: Spectrum Large Print, 2001.

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21

Mine is the night. Waterville, Me: Christian Large Print, 2011.

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22

This title is an artwork of mine: A group exhibition in a book : A Kassen, Kristoffer Akselbo, Walead Beshty, Mikkel Carl, Simon Denny, FOS, Ryan Gander, Marc Ganzglass, Tue Greenfort, Jens Haaning, Mette Hersoug, Marie Koebaek Iversen, Henrik Plenge Jakobsen, Jacob Jessen, Marijn van Kreij, Jette Hye Jin Mortensen, Marc Nagtzaam, Navid Nuur, Henrik Olesen, Amalia Pica, Lea Porsager, Pind, Nikolaj Recke, Katya Sander, Kasper Sonne, Simon Starling. [Berlin]: Revolver, 2012.

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23

Robert Louis Stevenson. Kidnapped: Being the adventures of David Balfour. New York: Barnes & Noble, 2006.

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24

Louis, Stevenson Robert. Kidnapped. London: Capuchin Classics, 2008.

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25

1952-, McFarlan Donald, ed. Kidnapped. London: Penguin Books, 2005.

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26

Louis, Stevenson Robert. Kidnapped. London: Capuchin Classics, 2008.

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27

1850-1894, Stevenson Robert Louis, ed. Kidnapped: The master of Ballantrae ; The strange case of Dr Jekyll and Mr Hyde. London: Chancellor, 1994.

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28

Louis, Stevenson Robert. Kidnapped. New York: F. Watts, 2007.

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29

Louis, Stevenson Robert. Kidnapped: The adventures of David Balfour. London: Reader's Digest, 1990.

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30

Louis, Stevenson Robert. Kidnapped. Edina, Minn: ABDO Pub., 2002.

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31

Louis, Stevenson Robert. Kidnapped. Mineola, N.Y: Dover Publications, 2000.

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32

Sid, Hite, ed. Kidnapped. New York: Scholastic, 2002.

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33

Louis, Stevenson Robert. Kidnapped: Being memoirs of the adventures of David Balfour in year 1751. London: Reader's Digest Association, 1990.

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34

Murre, Jacob. Lectures on Algebraic Cycles and Chow Groups. 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/9780691161341.003.0009.

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This chapter showcases five lectures on algebraic cycles and Chow groups. The first two lectures are over an arbitrary field, where they examine algebraic cycles, Chow groups, and equivalence relations. The second lecture also offers a short survey on the results for divisors. The next two lectures are over the complex numbers. The first of these features discussions on the cycle map, the intermediate Jacobian, Abel–Jacobi map, and the Deligne cohomology. The following lecture focuses on algebraic versus homological equivalence, as well as the Griffiths group. The final lecture, which returns to the arbitrary field, discusses the Albanese kernel and provides the results of Mumford, Bloch, and Bloch–Srinivas.
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35

Mann, Peter. Classical Electromagnetism. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198822370.003.0027.

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In this chapter, Noether’s theorem as a classical field theory is presented and the properties of variations are again discussed for fields (i.e. field variations, space variations, time variations, spacetime variations), resulting in the Noether condition. Quasisymmetries and spontaneous symmetry breaking are discussed, as well as local symmetry and global symmetry. Following these definitions, Noether’s first theorem and Noether’s second theorem are developed. The classical Schrödinger field is investigated and the key equations of classical mechanics are summarised into a single Lagrangian. Symmetry properties of the field action and equations of motion are then compared. The chapter discusses the energy–momentum tensor, the Klein–Utiyama theorem, the Liouville equation and the Hamilton–Jacobi equation. It also discusses material science, special orthogonal groups and complex scalar fields.
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36

Nisenbaum, Karin. The Unconditioned in Human Knowledge. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780190680640.003.0005.

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This chapter explains the Fichtean view that the act of self-positing is the ground of all constraint or necessitation, both in the theoretical and practical domains. The chapter also shows that Fichte developed the notion of the self-positing subject in order to meet reason’s demand for unconditioned explanation, without falling prey to the nihilistic consequences of philosophical reflection that Jacobi had diagnosed. To this end, the chapter explains Jacobi’s nihilism complaint in a manner that is conversant with current debates in metaphysics. In doing so, it shows that Jacobi and Fichte can still help us understand the place of freedom and the role of commitment within philosophical reflection. To bring the relationship between freedom and reason into focus, the chapter clarifies the idea that criticism and dogmatism represent two distinct, theoretically indemonstrable philosophical systems, and it offers two different interpretations of the idea that the German Idealist system is a “philosophy of practical postulates.”
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37

Berndt, Rolf, and Ralf Schmidt. Elements of the Representation Theory of the Jacobi Group. Springer, 2012.

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38

Berndt, Rolf, and Ralf Schmidt. Elements of the Representation Theory of the Jacobi Group. Birkhauser Verlag, 2012.

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39

Berndt, Rolf, and Ralf Schmidt. Elements of the Representation Theory of the Jacobi Group. Springer Basel AG, 2014.

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40

Berndt, Rolf, and Ralf Schmidt. Elements of the Representation Theory of the Jacobi Group. Birkhauser Verlag, 2013.

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41

Elements of the Representation Theory of the Jacobi Group (Progress in Mathematics). Birkhäuser, 1998.

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42

Marineau, Rene F. Jacob Levy Moreno, 1889-1974: Father of Psychodrama, Sociometry, and Group Psychotherapy (The International Library of Group Psychotherapy and Group). Routledge, 1990.

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43

Jacobs, Ed E., Robert L. L. Masson, Christine J. Schimmel, and Riley L. Harvill. DVD for Jacobs/Schimmel/Masson/Harvill's Group Counseling: Strategies and Skills, 7th. Cengage Learning, 2014.

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44

(EDT), Skidmore/ Smith/ Cram101. Outlines & Highlights for Group Counseling: Strategies and Skills by Ed E. Jacobs. Cram101, 2011.

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45

Harmonic Maass Forms and Mock Modular Forms: Theory and Applications. American Mathematical Society, 2017.

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46

Ltd, ICON Group. JACOBS ENGINEERING GROUP, INC.: International Competitive Benchmarks and Financial Gap Analysis (Financial Performance Series). 2nd ed. Icon Group International, Inc., 2000.

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47

Ltd, ICON Group. JACOBS ENGINEERING GROUP, INC.: Labor Productivity Benchmarks and International Gap Analysis (Labor Productivity Series). 2nd ed. Icon Group International, Inc., 2000.

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48

Quiggle, Linda Marie, and Kathy Hollingsworth. JOSEPH, Son of Jacob--Great of Heart, Soul, and Mind: A Small Group Bible Study - Leaders Guide. Independently Published, 2020.

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49

Coopersmith, Jennifer. Antecedents. Oxford University Press, 2017. http://dx.doi.org/10.1093/oso/9780198743040.003.0002.

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Early ideas about optimization principles were brought in by an eclectic group of extraordinary thinkers: the Ancients (Hero, and Princess Dido), Fermat with his Principle of Least Time, the Bernoullis, Leibniz, Maupertuis, Euler, and d’Alembert. Also, Stevin was the first to invoke the impossibility of perpetual motion in a proof, and Huygens was the first to put Galilean Relativity to a quantitative test. The Swiss family of mathematical geniuses, the Bernoullis, tackled isoperimetric problems, such as the brachystochrone, and Johann Bernoulli discovered the Principle of Virtual Velocities. The flavour of the eighteenth century is shown in the evocative tale of the König affair, and the correspondence between Daniel Bernoulli and Euler. It is shown how symmetry arguments, leading ultimately to an energy-analysis, were competing with Newton’s force-analysis. The Principle of Least Action and Variational Mechanics, proper, were developed by Lagrange, Hamilton, and Jacobi.
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50

In the matter of the Jacob Home: An uncertified adult home serving residents with mental illness. [Albany, N.Y.]: NYS Commission on Quality of Care for the Mentally Disabled, 1991.

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