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Immunogenicity and Safety Profile of Two Adjuvanted-PD-L1-Based Vaccine Candidates in Mice, Rats, Rabbits, and Cynomolgus Monkeys. [PDF]
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Investigating Neurometabolite Changes in Response to Median Nerve Stimulation. [PDF]
Houlgreave MS +3 more
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Miquel Cura Morera (1946-2002)
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Alcover a l'edat mitjana segons Morera
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Morera i Llauradó Emili Tarragona Cristiana
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The American Mathematical Monthly, 1957
(1957). On Morera's Theorem. The American Mathematical Monthly: Vol. 64, No. 5, pp. 323-331.
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(1957). On Morera's Theorem. The American Mathematical Monthly: Vol. 64, No. 5, pp. 323-331.
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Journal of Geometric Analysis, 1993
Let \(D\) be a bounded open set in \(\mathbb{C}^ n\) with a \(C^ 2\) boundary \(\partial D\). If a continuous function \(f\) on \(\partial D\) may be continuously extended to \(D\) so that it is holomorphic on \(D\), then \(f\) has the Morera property with respect to every complex hyperplane \(\Lambda\) which meets \(\partial D\) transversely: \[ \int_{
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Let \(D\) be a bounded open set in \(\mathbb{C}^ n\) with a \(C^ 2\) boundary \(\partial D\). If a continuous function \(f\) on \(\partial D\) may be continuously extended to \(D\) so that it is holomorphic on \(D\), then \(f\) has the Morera property with respect to every complex hyperplane \(\Lambda\) which meets \(\partial D\) transversely: \[ \int_{
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