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differential-integral
Neumann-Lame-Clapeyron-Stefan Problem and Its Solution Using Fractional Differential-Integral Calculus
      
This method is based on fractional differential-integral calculus.
      
This approach describes boundary conditions using fractional differential-integral calculus.
      
An analytical solution is obtained using fractional differential-integral calculus.
      
On the basis of previous works (Hantush, Neuman, Brutsaert, Corapcioglu), the new partial differential-integral equations are derived.
      
A linear stability analysis of the community equilibrium point of that differential-integral equation system is performed and the resulting secular equation analyzed by the method of D-partitions.
      
The model takes the form of a partial differential-integral equation and includes the effects of self- shading by leaves.
      
Some particular solutions for penny-shaped crack problem by using hypersingular integral equation or differential-integral equa
      
A hypersingular integral equation or a differential-integral equation is used to solve the penny-shaped crack problem.
      
A field theoretical approach to the problem of continuously distributed and simultaneously active nerve cells is presented, starting with a differential-integral field equation of the form
      
The model takes the form of a system of partial differential-integral equations for the species' population densities in development-time variables.
      
The algorithm is given by a pair of differential-integral equations.
      
We present some relations for inequalities involving certain differential-integral operators.
      
The method is based on the application of Green's theorem, with a specific choice of the Green function to arrive at a differential-integral equation along the platform.
      
The method used is based on the reformulation of the differential-integral equation for this problem.
      
Evaluation of stress intensity factors of elliptical crack by using differential-integral equations
      
In fact, it is a linear differential-integral equation.
      
The evolution equation for each of these probability densities is a partial differential-integral equation, which we solve numerically.
      
The qualitative behaviors of a system of ordinary differential equations and a system of differential-integral equations, which model the dynamics of disease transmission for tuberculosis (TB), have been studied.
      
A second-order iterative technique for differential-integral systems
      
 

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