Abstract
Since the Boothby–Wang fibrations form an important class of real (strict) contact manifolds, we endeavor to find a similar type of fibration for complex contact manifolds. We use the dual symplectic structures found on complex-symplectic manifolds, in order to generate two related yet distinct Boothby–Wang fibrations. Then we show that the “Whitney Sum” of these S 1 -bundles is the object we are looking for. Examples follow.
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