This paper gathers the supplementary material to de Chaisemartin (2016). I show that one can estimate quantile treatment e ects in the comvivors subpopulation, that one can test the CD condition, and that my results extend to multivariate treatment and instrument, to fuzzy regression discontinuity designs, and to the bounds in Lee (2009) for survey nonresponse. ∗Department of Economics, Univers...

Penelitian bertujuan untuk mengetahui pertumbuhan broiler yang diberi molase dalam air minum. Bahan digunakan penelitian yaitu DOC strain cobb sebanyak 90 ekor, molase, minum, dan pakan komersial BR I produksi PT. Japfa Comfeed Indonesia. Metode Rancangan Acak Lengkap (RAL) terdiri dari 3 perlakuan ulangan, setiap ulangan berisi 10 ekor broiler. Perlakuan dibedakan berdasarkan level pemberian d...

The (2 + p)-satisfiability (SAT) problem interpolates between different classes of complexity theory and is thought to be of basic interest in understanding the onset of typical case complexity in random combinatorics. In this paper, a tricritical point in the phase diagram of the random (2 + p)-SAT problem is analytically computed using the replica approach and found to lie in the range 5 6 p0...

hold. The facts above are well-known as the classical Shannon sampling theorem initially proved by Ogura [10]. Ashino and Mandai [1] generalized the sampling theorem in Lebesgue spaces L0(R) for 1 < p0 < ∞. Their generalized sampling theorem is the following. Theorem 1.1 ([1]). Let r > 0 and 1 < p0 < ∞. Then for all f ∈ L 0(R) with supp f̂ ⊂ [−rπ, rπ], we have the norm inequality C p r ‖f‖Lp0(Rn...

It is well known that if the damping is missing, the critical exponent for the nonlinear wave equation gu=|u| p is the positive root p0(n) of the equation (n&1) p&(n+1) p&2=0, where n 2 is the space dimension (for p0(1)= , see Sideris [14]). The proof of this fact, known as Strauss' conjecture [17], took more than 20 years of effort, beginning with Glassey doi:10.1006 jdeq.2000.3933, available ...

The Hilbert functions and the regularity of the graded components of local cohomology of a bigraded algebra are considered. Explicit bounds for these invariants are obtained for bigraded hypersurface rings. Introduction In this paper we study algebraic properties of the graded components of local cohomology of a bigradedK-algebra. Let P0 be a Noetherian ring, P = P0[y1, . . . , yn] be the polyn...