Results 271 to 280 of about 4,524,493 (325)
Research on joint vehicle routing optimization considering multiple distribution centers. [PDF]
PLoS OneLiu D, Li M, Lei Y, Yu P, Li B, Tang S.
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A Novel Peak-Shape Aware Approach for Mass Alignment in Mass Spectrometry. [PDF]
Rapid Commun Mass SpectromVanhemel T +5 more
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Geometry and quantum brachistochrone analysis of multiple entangled spin-1/2 particles under all-range Ising interaction. [PDF]
Sci RepAmghar B +5 more
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Stability of Inverse Problems for Steady Supersonic Flows Past Lipschitz Perturbed Cones. [PDF]
Arch Ration Mech AnalChen GG, Pu Y, Zhang Y.
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Structural configuration of sustainable sports industry based on deep learning and genetic algorithm. [PDF]
Sci RepLi Y, Kim K, Zhang L.
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A novel approach to coincidence point results via proximal contractions with application. [PDF]
Sci RepAhmad H, Ishtiaq U, Akram M, Popa IL.
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2016
In this chapter we derive numerical methods to solve the first-order differential equation $$\displaystyle{ \frac{dy} {dt} = f(t,y),\;\;\text{ for }\;0
Richard Khoury, Douglas Wilhelm Harder
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In this chapter we derive numerical methods to solve the first-order differential equation $$\displaystyle{ \frac{dy} {dt} = f(t,y),\;\;\text{ for }\;0
Richard Khoury, Douglas Wilhelm Harder
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2017
This chapter is devoted to initial values problems for ordinary differential equations. It discusses theory for existence, uniqueness and continuous dependence on the data of the problem. Special techniques for linear ordinary differential equations with constant coefficients are discussed in terms of matrix exponentials and their approximations. Next,
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This chapter is devoted to initial values problems for ordinary differential equations. It discusses theory for existence, uniqueness and continuous dependence on the data of the problem. Special techniques for linear ordinary differential equations with constant coefficients are discussed in terms of matrix exponentials and their approximations. Next,
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2012
In the previous chapter we derived a simple finite difference method, namely the explicit Euler method, and we indicated how this can be analysed so that we can make statements concerning its stability and order of accuracy. If Euler’s method is used with constant time step h then it is convergent with an error of order O(h) for all sufficiently smooth
Karline Soetaert +2 more
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In the previous chapter we derived a simple finite difference method, namely the explicit Euler method, and we indicated how this can be analysed so that we can make statements concerning its stability and order of accuracy. If Euler’s method is used with constant time step h then it is convergent with an error of order O(h) for all sufficiently smooth
Karline Soetaert +2 more
openaire +2 more sources