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Livres sur le sujet « ZERODHA »

Pour voir les autres types de publications sur ce sujet consultez le lien suivant : ZERODHA.

Auteur : Grafiati

Publié le 13 février 2024

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1

Stibitz, George R. The zeroth generation. [S.l : Privately printed], 1993.

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2

George C. Marshall Space Flight Center., dir. Proof test diagrams for Zerodur glass-ceramic. [Marshall Space Flight Center, Ala.] : National Aeronautics and Space Administration, George C. Marshall Space Flight Center, 1991.

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3

United States. National Aeronautics and Space Administration. Scientific and Technical Information Division., dir. Fracture toughness and crack growth of Zerodur. [Washington, DC] : National Aeronautics and Space Administration, Office of Management, Scientific and Technical Information Division, 1990.

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4

Golumbic, Martin Charles, et André Sainte-Laguë. The Zeroth Book of Graph Theory. Cham : Springer International Publishing, 2021. http://dx.doi.org/10.1007/978-3-030-61420-1.

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5

Mikage. The empty box and zeroth Maria. New York, NY : Yen Press, 2018.

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6

Mikage. The empty box and zeroth Maria. New York, NY : Yen Press, 2018.

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7

Mikage. The empty box and zeroth Maria. New York, NY : Yen Press, 2017.

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8

Andrew, Setzer, et George C. Marshall Space Flight Center., dir. Effects of water on the strength of Zerodur. [Marshall Space Flight Center, Ala.] : George C. Marshall Space Flight Center, 1991.

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9

Yosef, Ḥaver, dir. Hagadah shel Pesaḥ : ʻim beʾur Zeroʻa neṭuyah. Yerushalayim : Ahavat shalom, 2002.

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10

Yosef, Ḥaver, et Manoaḥ Hendil d. 1612, dir. Hagadah shel Pesaḥ : ʻim beʼur Zeroʻa neṭuyah. Yerushala[y]im : Ahavat shalom, 2002.

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11

A, Peuto, et Commission of the European Communities. Community Bureau of Reference., dir. Density determination of zerodur spheres and cubes by measuring the mass and the dimension. Luxembourg : Commission of the European Communities, 1985.

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12

Heichal, Gabriella. Be-ʻayin peḳuḥah uvi-zeroʻa neṭuyah : Ha-piḳuaḥ ha-ezraḥi ʻal Tsahal, 1945-1957. Yerushalayim : Hotsaʾat sefarim Ariʾel, 1998.

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13

Brichard, Joelle. On Using Graphical Calculi : Centers, Zeroth Hochschild Homology and Possible Compositions of Induction and Restriction Functors in Various Diagrammatical Algebras. [New York, N.Y.?] : [publisher not identified], 2011.

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14

Bi-zeroʻa neṭuyah uve-ʻayin ʻatsumah : Levanon, Ṿals ʻim Bashir, Bofor : ha-ḳolnoʻa ha-Yiśreʼeli mabiṭ le-aḥor el Milḥemet Levanon. Tel Aviv : ʻOlam ḥadash, 2014.

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15

Rozner, Mosheh Menaḥem ben Yeshaʻyahu. Gez tsonkha : Otsar kol-bo le-dine reshit ha-gez ; Matnat ḥelḳo : ḥidushim be-ʻinyene matnot ha-zeroʻa le-ḥayim ṿe-ḳevah. Yerushalayim : Mifʻal le-ḥeḳer halakhah she-ʻa. y. Mekhon ha-Rav Franḳ, 1992.

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16

Rozner, Mosheh Menaḥem ben Yeshaʻyahu. Gez tsonkha : Otsar kol-bo le-dine reshit ha-gez ; Matnat ḥelḳo : ḥidushim be-ʻinyene matnot ha-zeroʻa le-ḥayim ṿe-ḳevah. Yerushalayim : Meʾorot ha-daf ha-yomi, 2003.

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17

Haché, Guerric. Zeroth Law. Independently Published, 2019.

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18

Povist pro Mykolu Zerova. 2018.

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19

Gaurav, The. Zeroga : And the Parallel Universes. Independently Published, 2019.

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20

Investigation of Zerodur material processing : Final report. [Washington, DC : National Aeronautics and Space Administration, 1993.

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21

National Aeronautics and Space Administration (NASA) Staff. Proof Test Diagrams for Zerodur Glass-Ceramic. Independently Published, 2018.

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22

Automatic Defense Against Zeroday Polymorphic Worms In Communication Networks. Taylor & Francis Ltd, 2013.

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23

Mikage, Eiji. The Empty Box and Zeroth Maria, Vol. 4. Yen Press, 2018.

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24

Mikage, Eiji. The Empty Box and Zeroth Maria, Vol. 5. Yen On, 2019.

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25

Mikage, Eiji, et Tetsuo. The Empty Box and Zeroth Maria, Vol. 7. Yen On, 2019.

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26

Introducing Zeroa, Lechayayim and Keva Hardcover. Lulu Press, Inc., 2017.

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27

Mikage, Eiji, et Tetsuo. Empty Box and Zeroth Maria, Vol. 7 (light Novel). Yen Press LLC, 2019.

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28

Mikage, Eiji, et Tetsuo. Empty Box and Zeroth Maria, Vol. 5 (light Novel). Yen Press LLC, 2019.

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29

Givehand, Damon. YOGA, Truth, and the Real Fountain of Youth : Zeroth Edition. Independently Published, 2018.

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30

Mikage, Eiji. The Empty Box and Zeroth Maria, Vol. 4 (light novel). Yen On, 2018.

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31

Mikage, Eiji. The Empty Box and Zeroth Maria, Vol. 1 (light novel). Yen On, 2017.

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32

Mikage, Eiji. The Empty Box and Zeroth Maria, Vol. 3 (light novel). Yen On, 2018.

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33

Mikage, Eiji. The Empty Box and Zeroth Maria, Vol. 6 (light novel). Yen On, 2019.

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34

Mathematical Olympiads for Beginning Students : The Zeroth Book for Elementary Schoolers - Workbook. Independently Published, 2021.

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35

Rivkin, Rabbi Peretz, et Igud HaKohanim. Introducing Zeroa, Lechayayim and Keva : The National Birthright of Kohanim. CreateSpace Independent Publishing Platform, 2017.

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36

Mathematical Olympiads for Beginning Students 2 : The Zeroth Book for Elementary Schoolers - Workbook. Independently Published, 2021.

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37

Mathematical Olympiads for Beginning Students 1 : The Zeroth Book for Elementary Schoolers - Workbook. Independently Published, 2021.

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38

G, Michael C. Mathematical Olympiads for Beginning Students : The Zeroth Book for Elementary Schoolers - Problem Book. Independently Published, 2021.

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39

G, Michael C. Mathematical Olympiads for Beginning Students 4 : The Zeroth Book for Elementary Schoolers - Workbook. Independently Published, 2021.

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40

Mathematical Olympiads for Beginning Students 3 : The Zeroth Book for Elementary Schoolers - Workbook. Independently Published, 2021.

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41

Heichal, Gabriella. Be-ʻayin pekụhạh uvi-zeroʻa netụyah : Ha-pikụah ̣ha-ezrahị ʻal Tsahal, 1945-1957. 1998.

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42

Golumbic, Martin Charles, et André Sainte-Laguë. The Zeroth Book of Graph Theory : An Annotated Translation of Les Réseaux ―André Sainte-Laguë. Springer, 2020.

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43

Mann, Peter. Lagrangian Field Theory. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198822370.003.0025.

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In this chapter, Hamiltonian field theory is derived classically via a Hamiltonian density, using the zeroth component of a 4-momentum density. In field theory, space and time are considered to be on equal footing but, in the canonical formalism, time is treated as being special and therefore, by definition, it is not covariant. Consequently, most field theoretic models are built on Lagrangian formulations. A covariant canonical formalism is the subject of the de Donder–Weyl formalism, which is briefly discussed as a covariant Hamiltonian field theory. In addition, the chapter examines the case of a generalised Poisson bracket in the continuous form for two local smooth functionals of phase space.

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44

Deruelle, Nathalie, et Jean-Philippe Uzan. The wave vector of light. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198786399.003.0022.

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This chapter shows how simple world lines of zero length can describe an undulatory aspect of light—namely, its frequency. It first encodes the information about the frequency of a monochromatic light wave in the zeroth component of its wave vector. An alternative method of taking into account the wave nature of light is based on the fact that the emission of successive light corpuscles by the source also defines the period of a light signal. To illustrate, the chapter provides the example of a light source and a receiver moving along the X axis of a frame S. Finally, this chapter illustrates the idea of a particle horizon as well as the limits of validity of the spectral shift formulas introduced in the chapter by the example of two objects which exchange light signals.

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45

Rau, Jochen. Thermodynamic Limit. Oxford University Press, 2017. http://dx.doi.org/10.1093/oso/9780199595068.003.0005.

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When one describes systems which are homogeneous, stable, and macroscopic in size, it no longer matters whether macroscopic data are given as sharp constraints or as expectation values. This is the thermodynamic limit. The behaviour of matter in this limit is governed by four laws, pertaining respectively to the properties of equilibrium (zeroth law), energy (first law), entropy (second law), and the ground state (third law). This chapter provides the mathematical criteria for homogeneity and stability and explores their respective consequences. In particular, it discusses the distinction between extensive and intensive variables, as well as the Gibbs–Duhem relation. It introduces the three thermodynamic ensembles—microcanonical, canonical, and grand canonical—and shows their equivalence in the thermodynamic limit. Finally, this chapter shows how, in the thermodynamic limit, the four laws of thermodynamics arise naturally within the statistical framework.

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46

Sherwood, Dennis, et Paul Dalby. Temperature and heat. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198782957.003.0003.

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Concepts of temperature, temperature scales and temperature measurement. The ideal gas law, Dalton’s law of partial pressure. Assumptions underlying the ideal gas, and distinction between ideal and real gases. Introduction to equations-of-state such as the van der Waals, Dieterici, Berthelot and virial equations, which describe real gases. Concept of heat, and distinction between heat and temperature. Experiments of Rumford and Joule, and the principle of the conservation of energy. Units of measurement for heat. Heat as a path function. Flow of heat down a temperature gradient as an irreversible and unidirectional process. ‘Zeroth’ Law of Thermodynamics. Definitions of isolated, closed and open systems, and of isothermal, adiabatic, isobaric and isothermal changes in state. Connection between work and heat, as illustrated by the steam engine. The molecular interpretation of heat, energy and temperature. The Boltzmann distribution. Meaning of negative temperatures.

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