Results 221 to 230 of about 230,082 (281)
Exploring complex phenomena in fluid flow and plasma physics via the Schrödinger-type Maccari system. [PDF]
Abbas N +6 more
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Dynamics of a discrete-time predator-prey model with exponential prey growth and saturated response. [PDF]
Emam HH, El-Metwally H, Hamada MY.
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How temperature tunes muscle mechanics during eccentric contractions. [PDF]
Askew GN, Kissane RWP.
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Analytical solutions and chaotic insights into the Hirota-Maccari system. [PDF]
Usman T, Ullah MS.
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2008
Abstract This chapter is an introduction to hyperbolic equations. The topic is of central importance in general relativity since the Einstein evolution equations are themselves essentially hyperbolic as are the equations of motion of many of the matter fields frequently used. The qualification ‘essentially’ is explained in Chapter 9.
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Abstract This chapter is an introduction to hyperbolic equations. The topic is of central importance in general relativity since the Einstein evolution equations are themselves essentially hyperbolic as are the equations of motion of many of the matter fields frequently used. The qualification ‘essentially’ is explained in Chapter 9.
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2003
Abstract Hyperbolic equations are the easiest scalar second-order equations to classify from the point of view of the Cauchy problem. They occur commonly in practical applications, as is evident from studying the models of Chapter 2.
John Ockendon +3 more
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Abstract Hyperbolic equations are the easiest scalar second-order equations to classify from the point of view of the Cauchy problem. They occur commonly in practical applications, as is evident from studying the models of Chapter 2.
John Ockendon +3 more
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Weakly Degenerate Hyperbolic Equations
Differential Equations, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Hyperbolic Schrödinger equation
Advances in Applied Clifford Algebras, 2004Clifford algebra corresponds to Minkwoski space. The coupling between real object particles and light quantums can be discussed by Minkowski space’s directional strangeness. We introduce Galilei transfomation and Schrodinger equation into Minkowski space and give a geometrical explanation for classical quantum theory.
Zhao Zheng, Yu Xuegang
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