Lax–Friedrichs method

Summary

Lax–Friedrichs method is a numerical method in hyperbolic partial differential equations^[1]. It draws 39 Wikipedia views per month (numerical_method_in_hyperbolic_partial_differential_equations category, ranking #4 of 5).^[2]

Key Facts

• Lax–Friedrichs method's instance of is recorded as numerical method in hyperbolic partial differential equations^[3].
• Lax–Friedrichs method's instance of is recorded as finite difference method^[4].
• Peter Lax is named after Lax–Friedrichs method^[5].
• Kurt Otto Friedrichs is named after Lax–Friedrichs method^[6].
• Lax–Friedrichs method's Freebase ID is recorded as /m/04zvwkv^[7].
• Lax–Friedrichs method's computes solution to is recorded as hyperbolic partial differential equation^[8].
• Lax–Friedrichs method's defining formula is recorded as u_t + au_x = 0^[9].
• Lax–Friedrichs method's maintained by WikiProject is recorded as WikiProject Mathematics^[10].
• Lax–Friedrichs method's Microsoft Academic ID is recorded as 89001863^[11].

Body

Designation and Status

Recorded instance of include numerical method in hyperbolic partial differential equations^[3] and finite difference method^[4].

History and Context

Things named after include Peter Lax^[5], a mathematician^[12], 1926–2025^[13], of Hungary^[14], awarded the Paul R. Halmos - Lester R. Ford Awards^[15], specialised in partial differential equation^[16] and Kurt Otto Friedrichs^[6], a mathematician^[17], 1901–1982^[18], of Germany^[19], awarded the National Medal of Science^[20], specialised in mathematics^[21].

Why It Matters

Lax–Friedrichs method draws 39 Wikipedia views per month (numerical_method_in_hyperbolic_partial_differential_equations category, ranking #4 of 5).^[2]