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As an application, we give a simple proof for the denseness of the Schwartz class in such spaces.
Here we give a simple proof for the reader's convenience.
Here, we present a simple proof for this fact.
Next, we give a simple proof for Theorem 1.3.
In Theorem 3.1, we give a simple proof for this case.
We also formulate a simple proof for the averaging formula for the Lefschetz coincidence number.
Similar(52)
In 1972, Hedberg [9] gave a simpler proof for all α.
A simpler proof for the special case of 2-players and 2-channels is given in [32].
(For a simple proof of Theorem 1, except for a strict rather than a weak preference relation, consult Peterson 2009: 95).
Metcalfe and Sogge [24] give a simple proof of global existence for quadratic quasilinear Dirichlet-wave equations outside of a wide class of compact obstacles in the critical case where the spatial dimension is three.
Triple-wise value-restriction suffices for transitive majority preferences (for a simple proof of Sen's theorem, see Elsholtz and List 2005).
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CEO of Professional Science Editing for Scientists @ prosciediting.com