lemma 31.67 Blasius' force formula

open in the book · parts/03-classical-mechanics/14-fluid-dynamics.tex:2105 · p. 1065

Rests on

Supports

Neighborhood

Every logical edge within two steps of this node.

lemma 31.67: Blasius' force formula31.67theorem 8.6: Cauchy–Riemann equations8.6theorem 31.24: Bernoulli31.24theorem 31.68: Kutta–Joukowski31.68proof : ch:14-fluid-dynamics@proof-31proofdefinition 7.98: Functions of class C^17.98equation 8.4: eq:cpx-derivative8.4definition A.734: The Joukowski mapA.734example 8.7: ex:cpx-zbar8.7lemma A.722: The basic lattice sumA.722lemma A.606: F is entire, and is the overlap in disguiseA.606lemma A.607: A zero-free entire function is an exponentialA.607lemma A.599: One variable, complex coefficientA.599theorem A.783: Riemann mapping with boundary correspondence, quotedA.783proof : ch:06-complex-analysis@proof-3proofequation 31.4: eq:fluid-lamb-identity31.4theorem 31.22: Euler's equations of motion31.22corollary A.799: The impressed pressure gradientA.799phenomenon 31.25: Pressure falls where the flow speeds up31.25theorem A.707: D'Alembert's paradoxA.707theorem 31.74: The interface dispersion relation31.74proof : ch:14-fluid-dynamics@proof-12prooftheorem 8.24: Residue theorem8.24proposition 31.70: The lift-curve slope of a thin aerofoil31.70remark 31.69: The Kutta condition, and where the circulation comes from31.69theorem A.737: The lift-curve slope of the flat plateA.737proof : ch:14-fluid-dynamics@proof-32proof

Edges

typedirectionnode provenancewhere
depends_on Cauchy–Riemann equations declared parts/03-classical-mechanics/14-fluid-dynamics.tex:2114
depends_on Bernoulli declared parts/03-classical-mechanics/14-fluid-dynamics.tex:2114
depends_on Kutta–Joukowski declared parts/03-classical-mechanics/14-fluid-dynamics.tex:2158
proves ch:14-fluid-dynamics@proof-31 declared parts/03-classical-mechanics/14-fluid-dynamics.tex:2117