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Books on the topic 'Power equations'

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Author: Grafiati

Published: 30 May 2022

Last updated: 31 May 2022

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1

Gaál, István. Diophantine Equations and Power Integral Bases. Boston, MA: Birkhäuser Boston, 2002. http://dx.doi.org/10.1007/978-1-4612-0085-7.

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2

Gaál, István. Diophantine Equations and Power Integral Bases. Cham: Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-23865-0.

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3

Power geometry in algebraic and differential equations. Amsterdam: Elsevier, 2000.

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4

Wenrong, Li, ed. Analytic solutions of functional equations. Singapore: World Scientific, 2008.

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5

Diophantine equations and power integral bases: New computational methods. Boston: Birkhäuser, 2002.

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6

Markowich, Peter A. The Stationary Semiconductor Device Equations. Vienna: Springer Vienna, 1986.

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7

Stamatiou, Mimis M. Derivation of the detailed equations for various power flow algorithms. Manchester: UMIST, 1996.

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8

Gruevski, Trpe. Algorithms for solving the polynomial algebraic equations of any power. Skopje: Company Samojlik, 2000.

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9

Balser, Werner. Formal power series and linear systems of meromorphic ordinary differential equations. New York: Springer, 2000.

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10

Guillen, Michael. Five Equations That Changed the World: The Power and Poetry of Mathematics. New York, New York: Hyperion, 1995.

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11

Guillen, Michael. Five equations that changed the world: The power and poetry of mathematics. New York: Hyperion, 1995.

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12

Guillen, Michael. Five equations that changed the world: The power and poetry of mathematics. New York: MJF Books, 1995.

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13

Guillen, Michael. Five equations that changed the world: The power and poetry of mathematics. New York: MJF Books, 1995.

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14

Guillen, Michael. Five equations that changed the world: The power and poetry of mathematics. London: Little, Brown, 1995.

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15

Li, Chun. Guo li fang cheng: National power equation. Beijing: Zhongguo shang ye chu ban she, 2008.

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16

Lenssen, Nicholas K. Empowering development: The new energy equation. Edited by Ayres Ed and Worldwatch Institute. Washington, D.C: Worldwatch Institute, 1992.

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17

T, Smith Robert. Calculus: Late transcendental functions. 4th ed. New York, NY: McGraw-Hill, 2012.

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18

Davey, Adam. Statistical power analysis with missing data: A structural equation modeling approach. New York: Routledge, 2010.

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19

Jyoti, Savla, ed. Statistical power analysis with missing data: A structural equation modeling approach. New York: Routledge, 2010.

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20

Davey, Adam. Statistical power analysis with missing data: A structural equation modeling approach. New York: Routledge, 2010.

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21

service), SpringerLink (Online, ed. Nonelliptic Partial Differential Equations: Analytic Hypoellipticity and the Courage to Localize High Powers of T. New York, NY: Springer Science+Business Media, LLC, 2011.

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22

Robertson, Hope E. Focusing on the demand side of the power equation: Implications and opportunities. Cambridge, Mass: CERA, 2006.

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23

China and the energy equation in Asia: The determinants of policy choice. Boulder, Colo: FirstForumPress, 2009.

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24

Kipps, Mark Rew. A modular approach to modeling an isolated power system on a finite voltage bus using a differential algebraic equation solving routine. Monterey, Calif: Naval Postgraduate School, 1994.

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25

Computational modeling of shallow geothermal systems. Boca Raton: CRC Press, 2012.

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26

International Conference on p-Adic Functional Analysis (11th 2010 Université Blaise Pascal). Advances in non-Archimedean analysis: Eleventh International Conference on p-Adic Functional Analysis, July 5-9 2010, Université Blaise Pascal, Clermont-Ferrand, France. Edited by Araujo-Gomez Jesus 1965-, Diarra B. (Bertin) 1944-, and Escassut Alain. Providence, R.I: American Mathematical Society, 2011.

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27

ZnO bao mo zhi bei ji qi guang, dian xing neng yan jiu. Shanghai Shi: Shanghai da xue chu ban she, 2010.

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28

Power Geometry in Algebraic and Differential Equations. Elsevier, 2000. http://dx.doi.org/10.1016/s0924-6509(00)x8015-4.

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29

Gaál, István. Diophantine Equations and Power Integral Bases: Theory and Algorithms. Birkhäuser, 2019.

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30

Gaal, Istvan. Diophantine Equations and Power Integral Bases: New Computational Methods. Birkhauser, 2002.

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31

CODEE ( Consortium for Ordinary Differential Equations Experiments). Ordinary Differential Equations (Ode) Architect: The Ultimate ODE Power Tool. Wiley, 1998.

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32

Gaal, Istvan. Diophantine Equations and Power Integral Bases in Algebraic Number fields. Birkhäuser Boston, 2002.

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33

Balser, Werner. Formal Power Series and Linear Systems of Meromorphic Ordinary Differential Equations. Springer, 2013.

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34

Formal Power Series and Linear Systems of Meromorphic Ordinary Differential Equations. New York, NY: Springer New York, 2000. http://dx.doi.org/10.1007/b97608.

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35

Bruno, A. D. Power Geometry in Algebraic and Differential Equations (North-Holland Mathematical Library). Elsevier Science, 2000.

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36

Guillen, Michael. Five Equations That Changed the World: The Power and Poetry of Mathematics. MJF Books, 2000.

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37

Guillen, Michael, and Guillen. Five Equations That Changed the World: The Power and Poetry of Mathematics. Tandem Library, 1996.

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38

Power Presentations Algebra 1 Electronic Lesson Presentations (Algebra 1 Applications Equations Graphs). McDougal Littell, 2004.

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39

Consortium for Ordinary Differential Equations Experiments (CODEE). (Ode) Architect: The Ultimate ODE Power Tool. Wiley, 1998.

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40

Singh, Zorawar Daulet. Power and Diplomacy. Oxford University Press, 2019. http://dx.doi.org/10.1093/oso/9780199489640.001.0001.

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The notion that a monolithic idea of ‘nonalignment’ shaped India’s foreign policy since its inception is a popular view. In Power and Diplomacy, Zorawar Daulet Singh challenges conventional wisdom by unveiling another layer of India’s strategic culture. In a richly detailed narrative using new archival material, the author not only reconstructs the worldviews and strategies that underlay geopolitics during the Jawaharlal Nehru and Indira Gandhi years, he also illuminates the significant transformation in Indian statecraft as policymakers redefined some of their fundamental precepts on India’s role in in the subcontinent and beyond. His contention is that those exertions of Indian policymakers are equally apposite and relevant today. Whether it is about crafting a sustainable set of equations with competing great powers, formulating an intelligent Pakistan policy, managing India’s ties with its smaller neighbours, dealing with China’s rise and Sino-American tensions, or developing a sustainable Indian role in Asia, Power and Diplomacy strikes at the heart of contemporary debates on India’s unfolding foreign policies.

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41

Physical Approach to Short-Term Wind Power Prediction. Springer, 2005.

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42

Lange, Matthias, and Ulrich Focken. Physical Approach to Short-Term Wind Power Prediction. Springer, 2009.

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43

Wolf, E. L. Solar Radiation through the Atmosphere. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198769804.003.0003.

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Maxwell’s equations describe radiated power from the Sun through space and the atmosphere to the Earth. Black-body radiation arises from matter in thermal equilibrium, as is derived in this chapter. The Stefan–Boltzmann power law is derived, and its consequences are discussed. Basics of the atmosphere are discussed, including kinetic energy arising from the condensation of water vapor to liquid water. The temperatures in the atmosphere are discussed in a layered model. The Sun’s light arrives at Earth through vacuum and the Earth’s atmosphere as electromagnetic waves described by Maxwell’s equations. In contemporary electrical engineering jargon, this is “wireless”, that connects cellphones.

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44

Maggiore, Michele. Gravitational Waves. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198570899.001.0001.

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A comprehensive and detailed account of the physics of gravitational waves and their role in astrophysics and cosmology. The part on astrophysical sources of gravitational waves includes chapters on GWs from supernovae, neutron stars (neutron star normal modes, CFS instability, r-modes), black-hole perturbation theory (Regge-Wheeler and Zerilli equations, Teukoslky equation for rotating BHs, quasi-normal modes) coalescing compact binaries (effective one-body formalism, numerical relativity), discovery of gravitational waves at the advanced LIGO interferometers (discoveries of GW150914, GW151226, tests of general relativity, astrophysical implications), supermassive black holes (supermassive black-hole binaries, EMRI, relevance for LISA and pulsar timing arrays). The part on gravitational waves and cosmology include discussions of FRW cosmology, cosmological perturbation theory (helicity decomposition, scalar and tensor perturbations, Bardeen variables, power spectra, transfer functions for scalar and tensor modes), the effects of GWs on the Cosmic Microwave Background (ISW effect, CMB polarization, E and B modes), inflation (amplification of vacuum fluctuations, quantum fields in curved space, generation of scalar and tensor perturbations, Mukhanov-Sasaki equation,reheating, preheating), stochastic backgrounds of cosmological origin (phase transitions, cosmic strings, alternatives to inflation, bounds on primordial GWs) and search of stochastic backgrounds with Pulsar Timing Arrays (PTA).

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45

United Service Institution of India., ed. The challenges to India's foreign and defence policies in the transformed international power equations: Proceedings of a seminar, held at USI, New Delhi on 27-28 November 1997. New Delhi: United Service Institution of India, 1997.

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46

Zeitlin, Vladimir. Wave Turbulence. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198804338.003.0013.

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Main notions and ideas of wave (weak) turbulence theory are explained with the help of Hamiltonian approach to wave dynamics, and are applied to waves in RSW model. Derivation of kinetic equations under random-phase approximation is explained. Short inertia–gravity waves on the f plane, short equatorial inertia–gravity waves, and Rossby waves on the beta plane are then considered along these lines. In all of these cases, approximate solutions of kinetic equation, annihilating the collision integral, can be obtained by scaling arguments, giving power-law energy spectra. The predictions of turbulence of inertia–gravity waves on the f plane are compared with numerical simulations initialised by ensembles of random waves. Energy spectra much steeper than theoretical are observed. Finite-size effects, which prevent energy transfer from large to short scales, provide a plausible explanation. Long waves thus evolve towards breaking and shock formation, yet the number of shocks is insufficient to produce shock turbulence.

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47

Maggiore, Michele. Evolution of cosmological perturbations. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198570899.003.0010.

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Evolutions equations for cosmological perturbations. Single-component and multi-component fluids. Super-horizon and sub-horizon limits. Adiabatic and isocurvature initial conditions. Analytic and numerical solutions. Power spectra and transfer functions for scalar and tensor perturbations. GW damping from neutrino free-streaming.

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48

Baker, Greg. Energy Equation: Unlocking the Hidden Power of Energy in Business. Wiley & Sons, Incorporated, John, 2019.

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49

Baker, Greg. Energy Equation: Unlocking the Hidden Power of Energy in Business. Wiley & Sons, Limited, John, 2020.

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50

Baker, Greg. Energy Equation: Unlocking the Hidden Power of Energy in Business. Wiley & Sons, Incorporated, John, 2019.

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