A semi-analytical method is presented for constructing a global orthog
onal curvilinear ocean mesh which has no singularity point inside the
computational domain since the mesh poles are moved to land points. Th
e method involves defining an analytical set of mesh parallels in the
stereographic polar plan, computing the associated set of mesh meridia
ns, and projecting the resulting mesh onto the sphere. The set of mesh
parallels proposed here is defined as a series of embedded circles. T
he resulting mesh presents no loss of continuity in either the mesh li
nes or the scale factors over the whole ocean domain, as the mesh is n
ot a composite mesh. Thus, the Bering Strait can be opened without spe
cific treatment. The equator is a mesh line, which provides a better n
umerical solution for equatorial dynamics. The resolution can be easil
y controlled through the definition of three analytical functions whic
h can increase resolution and/or maintain a low ratio of anisotropy. T
he mesh has been implemented in the LODYC general circulation ocean mo
del. Results of a semi-diagnostic simulation are shown.