© 2017 Cambridge University Press.In this work, we have obtained explicit analytical formulae expressing the wave resistance of a two-dimensional body in terms of geometric parameters of nonlinear downstream waves. The formulae have been constructed in the form of high-order asymptotic expansions in powers of the wave amplitude with coefficients depending on the mean depth. To obtain these expansions, the second Stokes method has been used. The analysis represents the next step of the research carried out in Maklakov & Petrov (J. Fluid Mech., vol. 776, 2015, pp. 290-315), where the properties of the waves have been computed by a numerical method of integral equations. In the present work, we have derived a quadratic system of equations with...
ABSTRACT: An alternative Stokes theory for steady waves in water of constant depth is presented wher...
An analytic method is applied to study the higher order approximate solution of Stokes waves. For c...
The aim of the paper is to discuss the usefulness of the non-linear Schrödinger differential equatio...
© 2017 Cambridge University Press.In this work, we have obtained explicit analytical formulae expres...
© 2017 Cambridge University Press.In this work, we have obtained explicit analytical formulae expres...
© 2015 Cambridge University Press. In this work we have obtained exact analytical formulae expressin...
© 2015 Cambridge University Press. In this work we have obtained exact analytical formulae expressin...
© 2015 Cambridge University Press. In this work we have obtained exact analytical formulae expressin...
© 2015 Cambridge University Press. In this work we have obtained exact analytical formulae expressin...
© 2015, Pleiades Publishing, Ltd. With the help of the Hamilton variational principle an infinite ch...
© 2015, Pleiades Publishing, Ltd. With the help of the Hamilton variational principle an infinite ch...
© 2015, Pleiades Publishing, Ltd. With the help of the Hamilton variational principle an infinite ch...
AbstractThe nonlinear water waves problem is of great importance because, according to the mechanica...
Abstract. A two-dimensional body moves forward with constant velocity in an inviscid, incompressible...
Highlights: In this work we have obtained exact analytical formulae expressing the wave resistance o...
ABSTRACT: An alternative Stokes theory for steady waves in water of constant depth is presented wher...
An analytic method is applied to study the higher order approximate solution of Stokes waves. For c...
The aim of the paper is to discuss the usefulness of the non-linear Schrödinger differential equatio...
© 2017 Cambridge University Press.In this work, we have obtained explicit analytical formulae expres...
© 2017 Cambridge University Press.In this work, we have obtained explicit analytical formulae expres...
© 2015 Cambridge University Press. In this work we have obtained exact analytical formulae expressin...
© 2015 Cambridge University Press. In this work we have obtained exact analytical formulae expressin...
© 2015 Cambridge University Press. In this work we have obtained exact analytical formulae expressin...
© 2015 Cambridge University Press. In this work we have obtained exact analytical formulae expressin...
© 2015, Pleiades Publishing, Ltd. With the help of the Hamilton variational principle an infinite ch...
© 2015, Pleiades Publishing, Ltd. With the help of the Hamilton variational principle an infinite ch...
© 2015, Pleiades Publishing, Ltd. With the help of the Hamilton variational principle an infinite ch...
AbstractThe nonlinear water waves problem is of great importance because, according to the mechanica...
Abstract. A two-dimensional body moves forward with constant velocity in an inviscid, incompressible...
Highlights: In this work we have obtained exact analytical formulae expressing the wave resistance o...
ABSTRACT: An alternative Stokes theory for steady waves in water of constant depth is presented wher...
An analytic method is applied to study the higher order approximate solution of Stokes waves. For c...
The aim of the paper is to discuss the usefulness of the non-linear Schrödinger differential equatio...