List questions from integro-differential-equations

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Solving Ordinary Integro-delayed differential equation

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Reference books on numerical methods for PDE and integro differential equations

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Using this trick to solve an integro-differential equation

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Solving an integro-differential equation

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integro differential equation clarification

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Is this a proper way of determining temporal dependence, for this integro-differential equation?

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How to solve this integral equation, where the unknown function appears within another function.

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Does this integral equation have a unique solution? If so, how might I go about finding it?

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$f(t) = te^t + \int_0^t \tau f(t-\tau)d\tau$

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Solving $\frac{\partial}{\partial t} f =hf+ h \int \mathrm {d} i\, h f$

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Non local Initial conditions

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solve the following differential eqaution. $\frac{d \phi(t)}{d t}=-\int_0^t \gamma\left(t-t^{\prime}\right) \phi\left(t^{\prime}\right) d t^{\prime}$

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How to approach the following differential equation

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Regularity of solutions to an integral ODE

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List Question

Differential integro-equation

Solving Ordinary Integro-delayed differential equation

Reference books on numerical methods for PDE and integro differential equations

Using this trick to solve an integro-differential equation

Solving an integro-differential equation

integro differential equation clarification

Is this a proper way of determining temporal dependence, for this integro-differential equation?

How to solve this integral equation, where the unknown function appears within another function.

Does this integral equation have a unique solution? If so, how might I go about finding it?

$f(t) = te^t + \int_0^t \tau f(t-\tau)d\tau$

Solving $\frac{\partial}{\partial t} f =hf+ h \int \mathrm {d} i\, h f$

Non local Initial conditions

solve the following differential eqaution. $\frac{d \phi(t)}{d t}=-\int_0^t \gamma\left(t-t^{\prime}\right) \phi\left(t^{\prime}\right) d t^{\prime}$

How to approach the following differential equation

Regularity of solutions to an integral ODE

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