Search results for "drons"
showing 10 items of 512 documents
"Table 9" of "Energy dependence of event shapes and of alpha(s) at LEP-2."
1999
Moments of the Small Jet Broadening (BMIN) distributions at cm energies 133, 161, 172 and 183 GeV.
"Table 11" of "Energy dependence of event shapes and of alpha(s) at LEP-2."
1999
Moments of the Jet Broadening Difference (BDIFF) distributions at cm energies 133, 161, 172 and 183 GeV.
"Table 46" of "Energy dependence of event shapes and of alpha(s) at LEP-2."
1999
ALPHAS from the higher energies extrapolated to the Z0 mass. The second systematic (DSYS) error is the scale error.
"Table 5" of "Energy dependence of event shapes and of alpha(s) at LEP-2."
1999
Moments of the Heavy Jet Mass (MH**2/EVIS**2) distributions at cm energies 133, 161, 172 and 183 GeV.
"Table 1" of "Energy dependence of event shapes and of alpha(s) at LEP-2."
1999
Moments of the (1-THRUST) distributions at cm energies 133, 161, 172 and 183 GeV.
"Table 7" of "Energy dependence of event shapes and of alpha(s) at LEP-2."
1999
Moments of the Jet Mass Differences (MDIFF**2/EVIS**2) distributions at cm energies 133, 161, 172 and 183 GeV.
"Table 4" of "Energy dependence of event shapes and of alpha(s) at LEP-2."
1999
Moments of the Oblateness distributions at cm energies 133, 161, 172 and 183 GeV.
Observation of $Z$ production in proton-lead collisions at LHCb
2014
The first observation of $Z$ boson production in proton-lead collisions at a centre-of-mass energy per proton-nucleon pair of $\sqrt{s_{NN}}=5~\text{TeV}$ is presented. The data sample corresponds to an integrated luminosity of $1.6~\text{nb}^{-1}$ collected with the LHCb detector. The $Z$ candidates are reconstructed from pairs of oppositely charged muons with pseudorapidities between 2.0 and 4.5 and transverse momenta above $20~\text{GeV}/c$. The invariant dimuon mass is restricted to the range $60-120~\text{GeV}/c^2$. The $Z$ production cross-section is measured to be \begin{eqnarray*} ��_{Z\to��^+��^-}(\text{fwd})&=&13.5^{+5.4}_{-4.0}\text{(stat.)}\pm1.2\text{(syst.)}~\text{nb} …
Łojasiewicz exponents, the integral closure of ideals and Newton polyhedra
2003
We give an upper estimate for the Łojasiewicz exponent $\ell(J,I)$ of an ideal $J\subseteq A(K^{n})$ with respect to another ideal I in the ring $A(K^{n})$ of germs analytic functions $f$ : $(K^{n},\mathrm{O})\rightarrow K$ , where $K=C$ or $R$ , using Newton polyhedrons. In particular, we give a method to estimate the Łojasiewicz exponent $\alpha_{0}(f)$ of a germ $f\in A(K^{n})$ that can be applied when $f$ is Newton degenerate with respect to its Newton polyhedron.
"Table 1" of "Improved measurements of electroweak parameters from Z decays into fermion pairs"
1991
Statistical errors only.