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Topological dynamics. --- Integral equations. --- Volterra equations. --- Volterra, Équations de. --- Équations intégrales. --- Dynamique topologique.
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Stochastic processes --- Mathematical physics --- Volterra operators. --- Entropy (Information theory) --- Brownian motion processes. --- Mouvement brownien, Processus de --- Entropie (théorie de l'information) --- Volterra, Équations de --- Brownian motion processes --- Volterra operators --- Operators, Volterra --- Volterra's operators --- Compact operators --- Ergodic theory --- Information theory --- Wiener processes --- Brownian movements --- Fluctuations (Physics) --- Markov processes --- Mouvement brownien, Processus de. --- Volterra, Équations de.
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Stochastic integral equations. --- Stochastic systems. --- Differential equations --- Probability theory --- Integral equations. --- Équations intégrales. --- Volterra equations --- Volterra, Équations de --- Volterra equations. --- Volterra, Équations de --- Analyse stochastique --- Equations integrales --- Integrales stochastiques --- Equations differentielles stochastiques --- Equations de fredholm
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Differential equations --- Integral equations --- #WBIB:dd.Lic.L.De Busschere --- 517.96 --- Finite differences. Functional and integral equations --- Integral equations. --- 517.96 Finite differences. Functional and integral equations --- Equations, Integral --- Functional equations --- Functional analysis --- Integro-differential equations. --- Équations intégrodifférentielles. --- Équations intégrales. --- Volterra equations --- Volterra, Équations de --- Volterra equations. --- Volterra, Équations de --- Equations integrales non-lineaires
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Volterra Stieltjes-integral equations
Differential equations --- Functional analysis --- 517.91 --- 517.91 Ordinary differential equations: general theory --- Ordinary differential equations: general theory --- Integral equations. --- Équations intégrales. --- Volterra equations --- Volterra, Équations de --- Volterra equations. --- Functional analysis. --- Functional calculus --- Calculus of variations --- Functional equations --- Integral equations --- Equations, Volterra --- Volterra, Équations de --- Equations integrales lineaires
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Sir Isaac Newton famously said, regarding his discoveries, "If I have seen further it is by standing upon the shoulders of giants." The Evolving Universe and the Origin of Life describes, complete with fascinating biographical details of the thinkers involved, the ascent to the metaphorical shoulders accomplished by the greatest minds in history. For the first time, a single book can take the reader on a journey through the history of the universe as interpreted by the expanding body of knowledge of humankind. From subatomic particles to the protein chains that form life, and expanding in scale to the entire universe, this book covers the science that explains how we came to be. The Evolving Universe and the Origin of Life contains a great breadth of knowledge, from astronomy to physics, from chemistry to biology. It includes over 350 figures that enhance the comprehension of concepts both basic and advanced, and is a non-technical, easy-to-read text at an introductory college level that is ideal for anyone interested in science as well as its history.
Electronic books. -- local. --- Life -- Origin. --- Planetology. --- Cosmology --- Life --- Astrophysics --- Astronomy - General --- Astronomy & Astrophysics --- Physical Sciences & Mathematics --- Origin --- Origin. --- Planetary sciences --- Planetology --- Abiogenesis --- Biogenesis --- Germ theory --- Heterogenesis --- Life, Origin of --- Life (Biology) --- Origin of life --- Plasmogeny --- Plasmogony --- #TCPW W7.0 --- Banach-Stone theorem. --- M-structure. --- Physics. --- Astronomy. --- Astrophysics. --- Cosmology. --- Astrobiology. --- Astronomy, Astrophysics and Cosmology. --- 517.96 --- 517.9 --- 517.96 Finite differences. Functional and integral equations --- Finite differences. Functional and integral equations --- 512 --- 512 Algebra --- Algebra --- Differential equations --- Ordered algebraic structures --- Evolution (Biology) --- Exobiology --- Spontaneous generation --- Banach spaces --- Volterra equations --- Congresses. --- Astrobiology --- Biology --- Habitable planets --- Integral equations. --- Équations intégrales. --- Volterra, Équations de --- Astronomical physics --- Astronomy --- Cosmic physics --- Physics --- Espaces linéaires normés --- Normed linear spaces --- Fonctions continues --- Functions, Continuous --- Espaces linéaires normés. --- Volterra, Équations de. --- Espaces linéaires normés. --- Planetary science. --- Exobiology.
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Integral equations and stability of feedback systems
Integraalvergelijkingen. --- Stabiliteit. --- Control theory. --- Feedback control systems. --- Integral equations. --- Théorie de la commande --- Systèmes à réaction --- Equations intégrales --- Integral equations --- Control theory --- Feedback control systems --- Equations, Integral --- Functional equations --- Functional analysis --- Feedback mechanisms --- Feedback systems --- Automatic control --- Automation --- Discrete-time systems --- Adaptive control systems --- Feedforward control systems --- Dynamics --- Machine theory --- Équations intégrales. --- Volterra equations --- Volterra, Équations de --- Monograph --- Volterra equations. --- Volterra, Équations de --- Equations integrales non-lineaires --- Theorie des systemes --- Stabilite
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population dynamics --- Mathematical models --- Dynamic models --- biology --- genetics --- ecology --- Evolution (Biology) --- Game theory --- Population biology --- Volterra equations --- 519.83 --- 519.83 Theory of games --- Theory of games --- Equations, Volterra --- Integral equations --- Games, Theory of --- Mathematics --- General ecology and biosociology --- Game theory. --- Volterra equations. --- Mathematical models. --- Evolution --- Game Theory. --- Models, Theoretical. --- Population Dynamics. --- Evolution (Biologie) --- Biologie des populations --- Théorie des jeux --- Volterra, Equations de --- Modèles mathématiques --- Evolution (Biology) - Mathematical models --- Population biology - Mathematical models --- Equation lotka-volterra
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