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Books on the topic 'Ground loops'

Author: Grafiati

Published: 4 June 2021

Last updated: 8 February 2022

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1

Karl, Strambach, ed. Loops in group theory and lie theory. Berlin: Walter de Gruyter, 2002.

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2

Vesanen, Ari. On connected transversals in PSL (2, g). Helsinki: Suomalainen Tiedeakatemia, 1992.

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3

Ismagilov, R. S. Representations of infinite-dimensional groups. Providence, R.I: American Mathematical Society, 1996.

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4

Heinrich, Hofmann Karl. Lie groups and subsemigroups with surjective exponential fuction. Providence, R.I: American Mathematical Society, 1997.

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5

Pflugfelder, Hala O. Quasigroups and loops: Introduction. Berlin: Heldermann, 1990.

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6

Sabinin, Lev V. Smooth quasigroups and loops. Dordrecht: Kluwer Academic, 1999.

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7

Baker, C. A. An affine characterization of Moufang projective Klingenberg planes. Toronto: Dept. of Mathematics, University of Toronto, 1989.

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8

Graeme, Segal, ed. Loop groups. Oxford: Clarendon Press, 1986.

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9

Sabinin, Lev V. Smooth Quasigroups and Loops. Dordrecht: Springer Netherlands, 1999.

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10

Schreiber, Robert. Automatic blocking of nested loops. [Moffett Field, Calif.?]: Research Institute for Advanced Computer Science, NASA Ames Research Center, 1990.

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11

1954-, Li Luen-Chau, and Tomei Carlos, eds. Loop groups, discrete versions of some classical integrable systems, and rank 2 extensions. Providence, R.I: American Mathematical Society, 1992.

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12

Conference on Near-rings and Near-fields (1995 Hamburg, Germany). Nearrings, nearfields, and K-loops: Proceedings of the Conference on Nearrings and Nearfields, Hamburg, Germany, July 30-August 6, 1995. Dordrecht: Kluwer Academic Publishers, 1997.

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13

Goodaire, Edgar G. Alternative loop rings. Amsterdam: Elsevier, 1996.

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14

The structure of affine buildings. Princeton, N.J: Princeton University Press, 2008.

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15

Bogdanov, L. V. Analytic-bilinear approach to integrable hierarchies. Dordrecht: Kluwer Academic, 1999.

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16

Guest, Martin A. Harmonic maps, loop groups, and integrable systems. Cambridge: Cambridge University Press, 1997.

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17

Nihan, N. L. Evaluation of dual-loop data accuracy using video ground truth [sic] data. Seattle, Wash: Transportation Northwest, Dept. of Civil Engineering, University of Washington, 2002.

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18

Gambini, Rodolfo. Loops, knots, gauge theories, and quantum gravity. Cambridge: Cambridge University Press, 1996.

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19

Graeme, Segal, and Ward R. S. 1951-, eds. Integrable systems: Twistors, loop groups, and Riemann surfaces : based on lectures given at a conference on integrable systems organized by N.M.J. Woodhouse and held at the Mathematical Institute, University of Oxford, in September 1997. Oxford: Clarendon Press, 1999.

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20

Levi, Ran. On finite groups and homotopy theory. Providence, R.I: American Mathematical Society, 1995.

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21

Edmonds, Jeff. How to think about algorithms: Loop invariants and recursion. Cambridge: Cambridge University Press, 2008.

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22

Banerjee, Utpal. Loop transformations for restructuring compilers: The foundations. Boston: Kluwer Academic, 1993.

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23

author, Mertens Tom, and Veken, Frederik F. Van der, author, eds. Wilson lines in quantum field theory. Berlin: De Gruyter, 2014.

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24

On maps from loop suspensions to loop spaces and the shuffle relations on the Cohen groups. Providence, R.I: American Mathematical Society, 2006.

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25

Writing music. London: Faber and Faber, 2009.

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26

Sergeev, A. G. Prostranstva petelʹ i gruppy diffeomorfizmov: Sbornik stateĭ. Moskva: "Nauka", 1997.

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27

Fischbach, Bernard. Les Loups noirs: Autonomisme & terrorisme en Alsace. [Colmar?]: Alsatia-Union, 1990.

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28

Didion, James J. Tradition and vision: CB Commercial looks toward the new century. New York: Newcomen Society of the United States, 1991.

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29

Shiose, Yuki. Les loups sont-ils québécois?: Les mutations sociales à l'école primaire. Sainte-Foy, Québec: Presses de l'Université Laval, 1995.

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30

Nieuw Nederland loopt van stapel: De Oxford Groep in Nederland, een sociale beweging van het interbellum. Kampen: Kok, 1986.

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31

Saad, Gerhard. Nearrings, Nearfields and K-Loops: Proceedings of the Conference on Nearrings and Nearfields, Hamburg, Germany, July 30-August 6,1995. Dordrecht: Springer Netherlands, 1997.

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32

Complements of discriminants of smooth maps: Topology and applications. Providence, R.I: American Mathematical Society, 1992.

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33

A, Vasilʹev V. Complements of discriminants of smooth maps: Topology and applications. Providence, R.I: American Mathematical Society, 1994.

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34

Morse, Robert Fitzgerald, editor of compilation, Nikolova-Popova, Daniela, 1952- editor of compilation, and Witherspoon, Sarah J., 1966- editor of compilation, eds. Group theory, combinatorics and computing: International Conference in honor of Daniela Nikolova-Popova's 60th birthday on Group Theory, Combinatorics and Computing, October 3-8, 2012, Florida Atlantic University, Boca Raton, Florida. Providence, Rhode Island: American Mathematical Society, 2013.

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35

Nolan, Daniel. Cosmic Loops. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198755630.003.0005.

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This paper explores a special kind of loop of grounding: cosmic loops. A cosmic loop is a loop that intuitively requires us to go “around” the entire universe to come back to the original ground. After describing several kinds of cosmic loop scenarios, the chapter discusses what can be learnt from these scenarios about constraints on grounding; the conceivability of cosmic loops; the possibility of cosmic loops; and the prospects for salvaging local reflexivity, asymmetry, and transitivity of grounding in a world containing a cosmic loop of ground. The considerations raised in this paper also bear on what we should think about relations that are meant to support grounding relations: in particular, revisions to theories of the part–whole relation are discussed.

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36

Kandasamy, W. B. Vasantha. Smarandache Loops. American Research Press, 2002.

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37

Cherry, Niall. MOST UNFAVOURABLE GROUND: The Battle of Loos, 1915. Helion and Company Ltd., 2005.

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38

Frenkel, Edward. Langlands Correspondence for Loop Groups. Cambridge University Press, 2007.

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39

Theory of K-Loops. Springer, 2002.

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40

Sabinin, Lev V. Smooth Quasigroups and Loops. Springer, 1999.

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41

Nagy, Peter Tibor, and Karl Strambach. Loops in Group and Lie Theory (De Gruyter Expositions in Mathematics, 35). Walter de Gruyter, 2001.

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42

1943-, Chein Orin, Pflugfelder Hala O, and Smith, Jonathan D. H., 1949-, eds. Quasigroups and loops: Theory and applications. Berlin: Heldermann, 1990.

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43

Closed-Loop/Ground-Source Heat Pump Systems - Installation Guide. Oklahoma State University, 1988.

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44

Closed-loop/ground-source heat pump systems: Installation guide. Stillwater, Okla: Distributed by International Ground Source Heat Pump Association, 1988.

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45

Closed-loop/ground-source heat pump systems: Installation guide. Stillwater, Okla: Distributed by International Ground Source Heat Pump Association, 1988.

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46

(Editor), Gerhard Saad, and Momme Johs Thomsen (Editor), eds. Nearrings, Nearfields and K-Loops (Mathematics and Its Applications). Springer, 1997.

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47

Homotopy Theory of the Suspensions of the Projective Plane (Memoirs of the American Mathematical Society). American Mathematical Society, 2003.

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48

Croasmun, Matthew. Emergence. Oxford University Press, 2017. http://dx.doi.org/10.1093/acprof:oso/9780190277987.003.0003.

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Emergence theory in philosophy of science is introduced, first in modest terms of the emergent properties exhibited by complex wholes that are not exhibited by their constituent parts. Then, emergence is treated as a trans-ordinal theory that stakes out a middle ground between reductionism and dualism. The tension between supervenience and downward causation is described as the generative dialectic of emergence. The coherence of downward causation is debated and ultimately affirmed on account of the prevalence of downward causation in the sorts of accounts produced by fields like systems biology. Racism is treated as a case study of the sorts of causal feedback loops generated by complex causal structures that operate at multiple levels of hierarchy.

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49

Simmons, Keith. Singularities. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198791546.003.0003.

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Chapter 3 turns to the second main claim of the proposed solution: our semantic predicates are significant everywhere except for certain singularities, where their application breaks down. A particular use of ‘denotes’, for example, is minimally restricted, applying to all denoting expressions except its singularities. Similarly with ‘extension’ and ‘true’. The singularity solution is contrasted with hierarchical solutions: the singularity solution does not stratify the semantic predicates into levels. The chapter identifies two kinds of semantic networks associated with the paradoxes-loops and chains-and prepares the ground for a representation of these semantic networks via certain kinds of trees. The upshot of the chapter is that the extensions of our semantic predicates shift with certain changes of context, but these shifts are kept to a minimum.

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50

Bose, J. E. Design-Data Manual for Closed-Loop Ground-Coupled Heat Pump Systems. American Society of Heating, Refrigerating &, 1985.

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