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Mass parity

The atomic masses used in common chemical calculations are based on averages resulting from mixtures of isotopes. In mass spectrometry, the calculation is based on the mass of the predominant isotope of each element. As the isotopes are separated in the spectrometer, we always face several peaks with different masses, and with intensity ratios defined as described earlier. Thus, for example, dichloromethane has a classical molecular mass equal to 12.01 + 2 x 1.00 + 2 x 35.45 = 84.91 Da. The molecular mass in mass spectrometry is (if mass defects are neglected) 12 + 2 + 2 x 35 = 84 u. Several isotopic peaks are observed in the spectrum, the second most important being observed at m/z 86 with an intensity equal to 64.8 % of that of the m/z 84 peak. [Pg.259]

Organic molecules are normally made up of atoms of C, H, N, O, S, P and halogens, and we limit the following discussion to these elements. Molecular masses that are considered here are calculated by using the value of the atomic mass of the predominant isotope of each element, as usual in mass spectrometry. [Pg.259]

The nitrogen rule requires that the molecular mass is always even when the number of nitrogen atoms is even or zero. This results from the fact that nitrogen has a different mass parity and valence electrons parity mass 14 u, five peripheral electrons. Both of these parities are identical in the case of any other atom. It should be noted that this holds only if we consider the mass of the predominant isotope. Thus, the chemical mass of bromine is 80 u, an even number, but its predominant isotope is that of mass 79 u, an odd mass. In the same way, isotopically labelled compounds do not always obey this rule. [Pg.259]


An odd number of nitrogen atoms brings about an odd molecular mass in daltons such as is defined in mass spectrometry NH3 17, CH3NH2 31, and so on. Thus, in the case of an odd number of nitrogens, the earlier rule must be inverted for the ion, the mass parity is the same as the electron parity. [Pg.260]

In volume of the present work process chemical hardened, taking place is comprehensively investigated at room temperature (19-22° C), polymeric compositions on a basis methylmetakcylate and polymethylmetacrylate (plays a role filling). On their base for the first time are developed about 40 structures of the polymeric compositions, distinguished by a various mass parity of a hardener and the accelerator of process of polymerization for which time initial polymerization makes 8-30 minutes, impact strength is within the limits of 1,2-7,4 kJ/m2. [Pg.119]

G. W. C. Kaye and T. H. Laby, Tables of Physical and Chemical Constants, Longman 1995, gives a table of properties of the nuclides including isotopic abundance or half-life, decay modes, mass excess, neutron capture cross-section and ground-state spin and parity. This publication, with a prospect of regular updates, is available on the website http //www.kayelaby.npl.co.uk/. [Pg.45]

The traditional treatment of molecules relies upon a molecular Hamiltonian that is invariant under inversion of all particle coordinates through the center of mass. For such a molecular Hamiltonian, the energy levels possess a well-defined parity. Time-dependent states conserve their parity in time provided that the parity is well defined initially. Such states cannot be chiral. Nevertheless, chiral states can be defined as time-dependent states that change so slowly, owing to tunneling processes, that they are stationary on the time scale of normal chemical events. [22] The discovery of parity violation in weak nuclear interactions drastically changes this simple picture, [14, 23-28] For a recent review, see Bouchiat and Bouchiat. [29]... [Pg.178]

The prediction of a heavy boson has received preliminary empirical support [92,96] from an anomaly in Z decay widths that points toward the existence of Z bosons with a mass of 812 GeV 1 33j [92,96] within the SO(l) grand unified field model, and a Higgs mechanism of 145 GeV4gj3. This suggests that a new massive neutral boson has been detected. Analysis of the hadronic peak cross sections obtained at LEP [96] implies a small amount of missing invisible width in Z decays. The effective number of massless neutrinos is 2.985 0.008, which is below the prediction of 3 by the standard model of electroweak interactions. The weak charge Qw in atomic parity violation can be interpreted as a measurement of the S parameter. This indicates a new Qw = 72.06 0.44, which is found to be above the standard model pre-... [Pg.215]

Now consider fa. We set up the space-fixed and molecule-fixed coordinate systems with a common origin on the internuclear axis, midway between the nuclei, as in Fig. 4.11. (Previously in this chapter, we put the origin at the center of mass, but the difference is of no consequence.) The electronic wave function depends on the electronic spatial and spin coordinates and parametrically on R. The parity operator does not affect spin coordinates, and we shall only be considering transformations of spatial coordinates in this section. [Pg.342]

Define or describe the following terms or phenomena in your own words nuclear surface energy, parity, asymmetry energy, packing fraction, nuclear magneton, Schmidt limits, mass defect, magnetic dipole moment,... [Pg.53]

In standard quantum field theory, particles are identified as (positive frequency) solutions ijj of the Dirac equation (p — m) fj = 0, with p = y p, m is the rest mass and p the four-momentum operator, and antiparticles (the CP conjugates, where P is parity or spatial inversion) as positive energy (and frequency) solutions of the adjoint equation (p + m) fi = 0. This requires Cq to be linear e u must be transformed into itself. Indeed, the Dirac equation and its adjoint are unitarily equivalent, being linked by a unitary transformation (a sign reversal) of the y matrices. Hence Cq is unitary. [Pg.24]

In terms of the octupole-octupole interaction, the properties of the low lying 1 state in the even even nuclides and the properties of parity doublets in odd mass nuclide are fairly well understood. Although we understand the El transitions qualitatively, a quantitative treatment of the El rates remains an open problem. [Pg.273]

An Investigation of the 3 decay of the 0.59s 145Cs was made at the TRISTAN on-line mass separation facility. The level scheme for 145Ba has been constructed. The proposed spin and parity assignments are based upon transition multipolarities and yy angular correlation measurements. [Pg.287]

Let us now consider the second mechanism, namely, the appearance of the electronic contribution gj due to the interaction with the paramagnetic electronic states. In particular, the singlet terms 1II and of one parity (either u u or g - g) interact because of the non-zero matrix elements of the electron-rotation operator [—l/(2/iro)](J+L- + J L+), where // is the reduced mass, ro is the internuclear distance (in atomic units) and the cyclic components of the vectors are defined in the same way as in [267] = Lx iLy, = Jx iJy connecting the x and y... [Pg.155]


See other pages where Mass parity is mentioned: [Pg.259]    [Pg.2716]    [Pg.259]    [Pg.2716]    [Pg.141]    [Pg.177]    [Pg.203]    [Pg.12]    [Pg.157]    [Pg.23]    [Pg.41]    [Pg.148]    [Pg.254]    [Pg.187]    [Pg.30]    [Pg.213]    [Pg.247]    [Pg.100]    [Pg.4]    [Pg.25]    [Pg.220]    [Pg.39]    [Pg.110]    [Pg.251]    [Pg.269]    [Pg.271]    [Pg.275]    [Pg.314]    [Pg.273]    [Pg.12]    [Pg.184]    [Pg.83]    [Pg.85]    [Pg.98]    [Pg.470]    [Pg.110]    [Pg.136]    [Pg.144]    [Pg.150]    [Pg.159]   


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Mass and electron parities

Parity

Relationship between mass and electron parity

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