Pages that link to "Item:Q1206309"
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The following pages link to Conditional symmetry and reduction of partial differential equations (Q1206309):
Displaying 21 items.
- Reduction operators of Burgers equation (Q691832) (← links)
- Reduction and quotient equations for differential equations with symmetries (Q810732) (← links)
- Conditional symmetry of equations of nonlinear mathematical physics (Q1185170) (← links)
- A precise definition of reduction of partial differential equations (Q1307258) (← links)
- Nonclassical symmetry reductions of the Boussinesq equation (Q1591676) (← links)
- Higher conditional symmetry and reduction of initial value problems (Q1610742) (← links)
- Nonclassical potential symmetry analysis and exact solutions for a thin film model of a perfectly soluble anti-surfactant solution (Q2101937) (← links)
- Reduction operators and exact solutions of variable coefficient nonlinear wave equations with power nonlinearities (Q2415020) (← links)
- Generalized conditional symmetries of evolution equations (Q2431240) (← links)
- Similarity reduction of energy-transport models for semiconductors (Q2574375) (← links)
- On symmetry properties of overdetermined differential systems (Q2736508) (← links)
- Singular reduction modules of differential equations (Q2832700) (← links)
- Special conditional similarity reduction solutions for two nonlinear partial differential equations (Q2840063) (← links)
- Conditional symmetries and Riemann invariants for hyperbolic systems of PDEs (Q3435866) (← links)
- (Q4036622) (← links)
- New conditions for averaging of nonlinear dirichlet problems in perforated domains (Q4381065) (← links)
- Approximate conditional symmetries for partial differential equations (Q4495888) (← links)
- Construction of Partial Differential Equations with Conditional Symmetries (Q4973371) (← links)
- Differential Equations Invariant Under Conditional Symmetries (Q5197848) (← links)
- (Q5424368) (← links)
- The discretized Boussinesq equation and its conditional symmetry reduction (Q5870330) (← links)