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“… how it would be to walk on the New World with the feet from the Old” : facing the otherness in colonial America

In the early decades of the 17th century, when the idea of the Swedish colony of New Sweden was conceived and realized, America had a vague place in popular consciousness. Knowledge of the new continent was rather limited, and early Swedish images of it were influenced by tales told by foreign travellers and sailors, by pictorial representations in prints and maps, and by news and reports publishe

Global Bifurcation and Highest Waves on Water of Finite Depth

We consider the two-dimensional problem for steady water waves with vorticity on water of finite depth. While neglecting the effects of surface tension we construct connected families of large amplitude periodic waves approaching a limiting wave, which is either a solitary wave, the highest solitary wave, the highest Stokes wave or a Stokes wave with a breaking profile. In particular, when the vor

Harmonic Maps and Ideal Fluid Flows

Using harmonic maps we provide an approach towards obtaining explicit solutions to the incompressible two-dimensional Euler equations. More precisely, the problem of finding all solutions which in Lagrangian variables (describing the particle paths of the flow) present a labelling by harmonic functions is reduced to solving an explicit nonlinear differential system in C-n with n = 3 or n = 4. Whil

Genrehybrider - finns dom?

Kapitlet innehåller en diskussion om möjligheten att blanda textgenrer och eventuellt skapa nya hybrida genrer.

Trimodal Steady Water Waves

We construct three-dimensional families of small-amplitude gravity-driven rotational steady water waves of finite depth. The solutions contain counter-currents and multiple crests in each minimal period. Each such wave is, generically, a combination of three different Fourier modes, giving rise to a rich and complex variety of wave patterns. The bifurcation argument is based on a blow-up technique