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Electronic band structures

The shift of the d-band centre on the various Pd atoms is of particular importance for the reactivity because it is now well established, essentially from the work of the group of Nprskov, that a shift of the centre of the d band towards the Fermi level leads to an increase of the adsorption energy and a decrease of the dissociation barriers for adsorbed molecules [57]. [Pg.255]

FIGURE 3.7 Calculated electronic levels or bands for PPy s with increasing doping (CB = conduction band, VB = valence band) (a) neutral polymer, (b) polaron orbitals form, (c) bipolaron orbitals form, and (d) bipolaron bands form. [Pg.119]

FIGURE 3.8 UV-visible spectrum of PPy/DNA grown galvanostatically (2 mA cm 2) for 2 min onto ITO-coated glass from an aqueous solution containing 0.2 M pyrrole and 0.2% w/v salmon sperm DNA. [Pg.120]

UV-Visible-NIR Spectra Dependence on Doping Level and Chain Conformation [Pg.120]

DBSA is also very sensitive to the nature of the organic solvent. Oh and coworkers103 reported that this NIR band is more intense in relatively nonpolar solvents such as chloroform than in the aromatic solvents m-cresol or benzylalcohol, and is markedly reduced in the polar solvents DMSO and /V-methyl pyrrolidinone (NMP) as well as blue-shifted to ca. 850-900 nm. These spectral changes were attributed to micelle formation by the DBSA and solvent interactions with the PPy chains. This leads to rearrangement of the polymer backbone from an extended coil conformation in chloroform to a relatively compact coil one in NMP and DMSO. [Pg.121]

Determine the Ionic potential. In the present work for Silicon Eq. (12) has been used. [Pg.164]

Diagonalize the Hamiltonian matrix In a plane wave basis. Typically 137 to 150 plane waves are used by the present authors while additionally some 150 plane [Pg.164]

Subsequently calculate the Hartree and exchange-correlation potentials. Together with the ionic potential the total pseudopotential can then be constructed.  [Pg.165]

Replace the starting pseudopotential by the new one and repeat the calculation, i.e. compute a new charge density. The iteration cycle is stopped if this new charge density differs by less than a predefined amount from the previous charge density. Convergence is normally reached with less than ten iterations. [Pg.165]

Schematically the computational procedure can be summarized in the flow diagram given below. [Pg.165]

The polar (0001)-Zn and (000 1 )-0 surfaces and the nonpolar (10 10) surface (m-plane) have also been the object of experimental and theoretical investigations. Of these surfaces, the nonpolar (10 10) surface is of particular interest from the viewpoint of surface chemistry, because the surface is terminated with the same number of O and Zn atoms. The low-energy electron diffraction (LEED) studies have revealed that the surface undergoes relaxation, which is characterized by downward shift (spatially) of both surface Zn and O atoms, with a greater shift for the Zn atom [Pg.15]

Surface states have been revealed in ARPES studies of both polar and nonpolar ZnO surfaces. In one particular study [53], two surface-induced features at the T, M, and X points of the surface Brillouin zone (BZ) have been identified and assigned to the O 2p-derived dangling bond state and the Zn-O backbond state. Similarly, the [Pg.16]

After Ref. (48). LDA-PP local density approximation - pseudopotential. LDA-SIC-PP local density approximation — selfinteraction corrected pseudopotential. [Pg.21]

The lattice constants change with temperature, as will be discussed in Section 1.6.1, and with pressure as already mentioned in Section 1.2. Consequently, the electronic band structure changes with temperature and pressure. The bandgap (at F point) shrinks with increasing temperature and the dependence is given by the empirical relationship [62] [Pg.22]

To understand the transport phenomena and, for example, calculate the optical gain in semiconductors, the effective mass, which is one of the fundamental quantities in semiconductor physics, should be known for each of the electronic bands participating in the processes under investigation. The effective mass can be obtained from the electronic band structure calculations using the first-principles methods already [Pg.22]


Yussouff M 1987 Fast self-consistent KKR method Electronic Band Structure and Its Applications (Lecture Notes in Physics vol 283) ed M Yussouff (Berlin Springer) pp 58-76... [Pg.2232]

Obtaining information on a material s electronic band structure (related to the fundamental band gap) and analysis of luminescence centers Measurements of the dopant concentration and of the minority carrier diffusion length and lifetime... [Pg.150]

O.K. Andersen, O.Jepsen, and M. Sob, in Electronic Band Structure and its Applications, Springer Lecture Notes, (1987)... [Pg.237]

O. Jepsen, M. Snob, O.K. Andersen, Linearized Band-structure Methods in Electronic Band-structure and its Applications, Springer Lecture Note, Springer Verlag, Berlin, Germany, 1987 (d) O. K. Anderson, O. Jepsen, Phys. Rev. Lett. 1984, 53, 2571. [Pg.28]

Sakai N, Ebina Y, Takada K, Sasaki T (2004) Electronic band structure of titania semiconductor nanosheets revealed by electrochemical and photoelectrochemical studies. J Am Chem Soc 126 5851-5858... [Pg.305]

Seebeck used antimony and copper wires and found the current to be affected by the measuring instrument (ammeter). But, he also found that the voltage generated (EMF) was directly proportional to the difference in temperature of the two junctions. Peltier, in 1834, then demonstrated that if a current was induced in the circuit of 7.1.3., it generated heat at the junctions. In other words, the SEEBECK EFFECT was found to be reversible. Further work led to the development of the thermocouple, which today remains the primary method for measurement of temperature. Nowadays, we know that the SEEBECK EFFECT arises because of a difference in the electronic band structure of the two metals at the junction. This is illustrated as follows ... [Pg.359]

A list of recent solid-state calculations is given in Refs. [43-45]. We mention only a few of the most recent results discussing relativistic effects. Christensen and Kolar revealed very large relativistic effects in electronic band structure calculations for CsAu... [Pg.217]

The structure of MnP is a distorted variant of the NiAs type the metal atoms also have close contacts with each other in zigzag lines parallel to the a-b plane, which amounts to a total of four close metal atoms (Fig. 17.5). Simultaneously, the P atoms have moved up to a zigzag line this can be interpreted as a (P-) chain in the same manner as in Zintl phases. In NiP the distortion is different, allowing for the presence of P2 pairs (P ). These distortions are to be taken as Peierls distortions. Calculations of the electronic band structures can be summarized in short 9-10 valence electrons per metal atom favor the NiAs structure, 11-14 the MnP structure, and more than 14 the NiP structure (phosphorus contributes 5 valence electrons per metal atom) this is valid for phosphides. Arsenides and especially antimonides prefer the NiAs structure also for the larger electron counts. [Pg.197]

The electronic band structure of a neutral polyacetylene is characterized by an empty band gap, like in other intrinsic semiconductors. Defect sites (solitons, polarons, bipolarons) can be regarded as electronic states within the band gap. The conduction in low-doped poly acetylene is attributed mainly to the transport of solitons within and between chains, as described by the intersoliton-hopping model (IHM) . Polarons and bipolarons are important charge carriers at higher doping levels and with polymers other than polyacetylene. [Pg.336]

Of the various semiconductors tested to date, Ti02 is the most promising photocatalyst because of its appropriate electronic band structure, photostability, chemical inertness and commercial availability. But currently, a variety of nanostmctured Ti02 with different morphologies including nanorods, nanowires, nanostmctured films or coatings, nanotubes, and mesoporous/nanoporous structures have attracted much attention. [Pg.163]

The different types of quinones active in photosynthesis are being used as electron acceptors in solar cells. The compounds such as Fd and NADP could also be used as electron/proton acceptors in the photoelectrochemical cells. Several researchers have attempted the same approach with a combination of two or more solid-state junctions or semiconductor-electrolyte junctions using bulk materials and powders. Here, the semiconductors can be chosen to carry out either oxygen- or hydrogen-evolving photocatalysis based on the semiconductor electronic band structure. [Pg.264]

The band electronic structure of kl-(BEDT-TTF)2Cu(CF3)4(TCE) was calculated through the use of Hiickel tight binding computations [39] and the infrared properties analyzed [40]. These calculations indicate that the electronic band structure [10, 41] and infrared response [42] is similar to that found in the k-(BEDT-TTF)2Cu(dca)X (X = Cl and Br) salts. Specific heat measurements of kl-(BEDT-TTF)2Ag(CF3)4(TCE) indicate a linear coefficient (y = 50 mJ mol 1 K2), which is a factor of nine greater than expected from a free-electron picture [43],... [Pg.11]

Coherent lattice motions can create periodic modulation of the electronic band structure. Time-resolved photo-emission (TRPE) studies [20-22] demonstrated the capability to detect coherent phonons as an oscillatory shift of... [Pg.52]

P. Barta, P. Dannetun, S. Stafstrom, M. Zagorska, and A. Pron, Temperature evolution of the electronic band structure of the undoped and doped regioregular analog of poly(3-alkylthio-phenes) a spectroscopic and theoretical study, J. Chem. Phys., 100 1731-1741, 1994. [Pg.282]

The minute network structure of microporous silicon is between the two extremes of a single atom and a large crystal. A crystallite of a few hundred silicon atoms is large enough to have a rich electronic band structure but is still small enough to show an increase in the energy of an electron-hole pair (exciton) due to... [Pg.150]


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