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The following pages link to Exact WKB analysis of a Schrödinger equation with a merging triplet of two simple poles and one simple turning point. I: Its WKB-theoretic transformation to the Mathieu equation (Q2452079):
Displaying 11 items.
- On the WKB-theoretic structure of a Schrödinger operator with a merging pair of a simple pole and a simple turning point (Q974788) (← links)
- On singular solutions to PDEs with turning point involving a quadratic nonlinearity (Q1667579) (← links)
- Topological recursion and uncoupled BPS structures. I: BPS spectrum and free energies (Q2078860) (← links)
- Exact WKB analysis of a Schrödinger equation with a merging triplet of two simple poles and one simple turning point. II: Its relevance to the Mathieu equation and the Legendre equation (Q2452080) (← links)
- Topological recursion and uncoupled BPS structures. II: Voros symbols and the \(\tau\)-function (Q2696109) (← links)
- Voros coefficients for the hypergeometric differential equations and Eynard-Orantin's topological recursion. I: For the Weber equation (Q2699041) (← links)
- Microlocal Analysis of Fixed Singularities of WKB Solutions of a Schrödinger Equation with a Merging Triplet of Two Simple Poles and a Simple Turning Point (Q2905001) (← links)
- Exact WKB Analysis and Cluster Algebras II: Simple Poles, Orbifold Points, and Generalized Cluster Algebras (Q4560476) (← links)
- On the WKB theoretic transformation to the boosted Airy equation (Q5154037) (← links)
- Exact WKB Analysis of Schrödinger Equations with a Stokes Curve of Loop Type (Q5234844) (← links)
- Existence and uniqueness of exact WKB solutions for second-order singularly perturbed linear ODEs (Q6038762) (← links)