Pages that link to "Item:Q2282669"
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The following pages link to Logistic function as solution of many nonlinear differential equations (Q2282669):
Displaying 20 items.
- On nonlinear differential equation with exact solutions having various pole orders (Q727786) (← links)
- A piecewise time-linearized method for the logistic differential equation (Q1294415) (← links)
- Exact solution to fractional logistic equation (Q1618404) (← links)
- Modeling statistics and kinetics of the natural aggregation structures and processes with the solution of generalized logistic equation (Q1620346) (← links)
- Conserved quantities and solutions of a \((2+1)\)-dimensional Hǎrǎgus-Courcelle-Il'ichev model (Q2006657) (← links)
- A theory of mechanical stress-induced \(\mathrm{H_2O_2}\) signaling waveforms in planta (Q2104127) (← links)
- Highly dispersive optical solitons of equation with various polynomial nonlinearity law (Q2123654) (← links)
- Modified fractional logistic equation (Q2149670) (← links)
- The generalized Duffing oscillator (Q2212045) (← links)
- Highly dispersive optical solitons of an equation with arbitrary refractive index (Q2235105) (← links)
- Global analysis of the COVID-19 pandemic using simple epidemiological models (Q2241814) (← links)
- Highly dispersive solitary wave solutions of perturbed nonlinear Schrödinger equations (Q2287711) (← links)
- Polynomials in logistic function and solitary waves of nonlinear differential equations (Q2453325) (← links)
- First integrals and general solution of the complex Ginzburg-Landau equation (Q2656663) (← links)
- An estimative (warning) model for recognition of pandemic nature of virus infections (Q2698634) (← links)
- On the nature of the logistic function as a nonlinear discrete dynamical system (Q2829402) (← links)
- On the Logistic Equation in the Complex Plane (Q2854324) (← links)
- Some exact wave solutions of nonlinear partial differential equations by means of comparison with certain standard ordinary differential equations (Q6182362) (← links)
- Two new types of nonlocal Boussinesq equations in water waves: bright and dark soliton solutions (Q6542202) (← links)
- Solitary wave solutions in \((2+1)\) dimensions: the KdV equation derived from ideal fluid models (Q6570230) (← links)
