Pages that link to "Item:Q1033597"
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The following pages link to On the structure of a variational equation of evolution type with the second \(t\)-derivative (Q1033597):
Displaying 11 items.
- Variational symmetries of Euler and non-Euler functionals (Q647702) (← links)
- On \(B_u\)-Hamiltonian equations in mechanics of infinite-dimensional systems (Q656393) (← links)
- On the existence of variational principles for a class of the evolutionary differential-difference equations (Q657334) (← links)
- Symmetries and first integrals in the mechanics of infinite-dimensional systems (Q735824) (← links)
- On a representation of an operator equation with first time derivative in the form of a \(B_u\)-Hamiltonian equation (Q1955657) (← links)
- On connection between variationality of a six-order ordinary differential equation and Hamilton-Ostrogradskii equations (Q2121943) (← links)
- On the existence of variational principles for differential-difference evolution equations (Q2446232) (← links)
- On direct variational formulations for second order evolutionary equations (Q2839012) (← links)
- Nonclassical Hamilton’s Actions and the Numerical Performance of Variational Methods for Some Dissipative Problems (Q4568002) (← links)
- ON THE POTENTIALITY OF A CLASS OF OPERATORS RELATIVE TO LOCAL BILINEAR FORMS (Q5155572) (← links)
- On indirect representability of fourth order ordinary differential equation in form of Hamilton-Ostrogradsky equations (Q6553583) (← links)
