Pages that link to "Item:Q803359"
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The following pages link to Differential operators and the Legendre type polynomials (Q803359):
Displaying 20 items.
- Orthogonal polynomials associated to a certain fourth order differential equation (Q409034) (← links)
- Glazman-Krein-Naimark theory, left-definite theory and the square of the Legendre polynomials differential operator (Q530300) (← links)
- Spectral analysis of the sixth-order Krall differential expression (Q782541) (← links)
- Left-definite theory with applications to orthogonal polynomials (Q1044630) (← links)
- The left-definite Legendre type boundary problem (Q1176327) (← links)
- Orthogonal polynomials and higher order singular Sturm-Liouville systems (Q1262421) (← links)
- Laplace operator and polynomial invariants (Q1270108) (← links)
- Sampling theorems associated with fourth- and higher-order self-adjoint eigenvalue problems (Q1334855) (← links)
- Self-adjoint operators generated from non-Lagrangian symmetric differential equations having orthogonal polynomial eigenfunctions (Q1596556) (← links)
- A general left-definite theory for certain self-adjoint operators with applications to differential equations (Q1614727) (← links)
- \(gl(\lambda)\) and differential operators preserving polynomials (Q1815382) (← links)
- An algebraic approach to certain differential eigenvalue problems (Q1915615) (← links)
- A left-definite study of Legendre's differential equation and the fourth-order Legendre type differential equation (Q1977518) (← links)
- Spectral analysis of Legendre type fourth-order operators on the real axis (Q2373990) (← links)
- Coexistence of analytic and distributional solutions for linear differential equations. I (Q2640007) (← links)
- (Q3126271) (← links)
- Differential Operators and the Laguerre Type Polynomials (Q4032577) (← links)
- (Q5014905) (← links)
- Self-adjoint operators and the general GKN-EM theorem (Q5205409) (← links)
- On self-adjoint operators generated by the fourth-order Laguerre type differential expression (Q6500075) (← links)