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Energy and Particles

In the SI (or MKS) system of units, the joule (J) is a unit of energy, but the electron-volt (eV) is the traditional unit used in ion-solid interactions we can define 1 eV as the kinetic energy gained by an electron accelerated through a potential difference of 1 V. The charge on the electron is 1.602 x 10C, and a joule is a Coulomb-volt, so that the relationship between these units is given by [Pg.6]

Commonly used multiples of the electron-volt are the kilo-electron-volt (10 eV) and mega-electron-volt (10 eV). [Pg.6]

In ion-solid interactions it is convenient to use cgs units rather than SI units in relations involving the charge on the electron. The usefulness of cgs units is clear when considering the Coulomb force between two charged particles with Zj and Z2 units of electronic charge separated by a distance r [Pg.6]

In this book we will follow the cgs units for with k = 1, so that [Pg.7]

The masses of particles may be expressed as given in Table 1.1 in terms of energy throngh the Einstein relation [Pg.7]

Each nucleus is characterized by a definite atomic number Z and mass number A for clarity, we use the symbol M to denote the atomic mass in kinematic equations. The atomic number Z is the number of protons, and hence the number of electrons, in the neutral atom it reflects the atomic properties of the atom. The mass number gives the number of nucleons (protons and neutrons) isotopes are nuclei (often called nuclides) with the same Z and different A. The current practice is to represent each nucleus by the chemical name with the mass number as a superscript, e.g., 12C. The chemical atomic weight (or atomic mass) of elements as listed in the periodic table gives the average mass, i.e., the average of the stable isotopes weighted by their abundance. Carbon, for example, has an atomic weight of 12.011, which reflects the 1.1% abundance of 13C. [Pg.7]


When the two reservoirs are connected a steady state is soon established as energy and electrons flow along the wire under the influence of the driving terms T2 — 7 and /i2 — /ij. As energy and particles flow the joint entropy of the reservoirs increases at a rate given by (9) and (10) as... [Pg.425]

Grand-canonical ensemble GCE (each system has constant V,T, and p the walls between systems are rigid, but permeable and diathermal each system keeps its volume, temperature and chemical potential, but can trade both energy and particles with neighboring systems). The relevant partition function is the grand canonical partition function E ( V, T, fi) ... [Pg.293]

A rigorous solution to this problem has not been achieved. The classical approach is to neglect variations in the interfacial energy and particle density with sike and write the free-energy of formation of a spherical particle of radiusvr, in the form... [Pg.174]

The quantitative characteristics of the collapse of pedestal parameters and of the energy and particle fluxes onto PFCs caused by the ELMs depend on the ELM type. Three types of ELMs have been identified and characterized according to their frequency dependence with input power and pedestal plasma pressure ... [Pg.67]

Because of this, the Type I ELMy H-mode regime has been chosen as the reference operating regime for high fusion gain experiments in next step devices, such as ITER and FIRE [23], despite the drawbacks associated with the large energy and particle fluxes on the PFCs inherent to the Type I ELMs themselves. [Pg.71]

Characteristics of Type I ELM Energy and Particle Losses from the Core Plasma... [Pg.71]

Contrary to ELM energy losses, the ELM particle losses seem to remain relatively independent of the Type of ELM and of the frequency of the Type I ELMs, as shown in Fig. 3.10 for the same set of discharges in Fig. 3.9. This behaviour of ELM energy and particle losses illustrates that the mechanisms behind both ELM losses are different and depend on a different way on pedestal plasma parameters. As a consequence, the convective ELM energy losses (associated with the ELM particle losses) and the conductive ELM energy losses (associated with the loss of temperature caused by the ELM) display a contrasting behaviour, as will be shown in detail in Sect. 3.2.2. [Pg.71]

Measurements of the poloidal distribution of the ELM energy deposition at the divertor target, such as those in Fig. 3.18, are usually taken at only at one toroidal location. Few experiments have been carried out with measurements of the divertor ELM energy and particle fluxes (with infra-red cameras and Langmuir probes) at various toroidal positions. These experiments show that the divertor ELM energy flux is, approximately, toroidally... [Pg.82]

The radioactive copper then gives off radiation or energy and particles that can be measured. [Pg.97]

Radioactive materials, such as californium, are hazardous to living cells. As the element s atoms decay, they emit energy and particles that damage or kill the cell. The damaged cells rapidly divide, producing masses called tumors. Cancerous cells can crowd out healthy cells, reduce or stop organ function, and break free to spread through the body. [Pg.99]

Element 87 was isolated by Marguerite Percy, who was studying the radioactive decay of the element actinium. Radioactive elements like actinium break apart spontaneously, giving off energy and particles. This process results in the formation of new elements. [Pg.200]

A student writes the following statement in a lab report During the reaction, the particles of the reactants are lost. The reaction creates energy and particles of the products. ... [Pg.310]

LOCAL CONTROL THEORY RECENT APPLICATIONS TO ENERGY AND PARTICLE TRANSFER PROCESSES IN MOLECULES... [Pg.29]

Local Control Theory Recent Applications to Energy and Particle Transfer Processes in Molecules 29... [Pg.571]

Now consider two systems that are in thermal and diffusive contact, such that there can be sharing of both energy and particles between the two. Again let I be the system and II be a much larger reservoir. Since the composite system is isolated, one has the situation in which the volume of each of the two are fixed at V and V", respectively, and the total energy and total number of particles are shared Ej = f iwhere I = (/, I")... [Pg.415]


See other pages where Energy and Particles is mentioned: [Pg.2765]    [Pg.266]    [Pg.61]    [Pg.85]    [Pg.423]    [Pg.202]    [Pg.167]    [Pg.24]    [Pg.218]    [Pg.1138]    [Pg.61]    [Pg.62]    [Pg.64]    [Pg.71]    [Pg.73]    [Pg.76]    [Pg.91]    [Pg.99]    [Pg.3082]    [Pg.20]    [Pg.98]    [Pg.83]    [Pg.332]    [Pg.6]    [Pg.7]    [Pg.2765]    [Pg.6]    [Pg.7]    [Pg.93]   


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Analysis of charged particles for charge, mass and energy

Atomic Particles, Photons and the Quantization of Electron Energies Heisenbergs Uncertainty Principle

Bombardment of nuclei by high-energy a-particles and neutrons

Characteristics of Type I ELM Energy and Particle Losses from the Core Plasma

Energy and Quasi-Particle Gap in a Cytosine Stack

Energy of Particles Backscattered from Thin and Thick Targets

Interaction Forces (Energies) Between Particles or Droplets Containing Adsorbed Non-ionic Surfactants and Polymers

Low Energy Electron and Particle (Plasma, Corona Discharge)

Particle Velocity and Energy

Particle energy

Potential Energy of Interaction Between Particles and Surfaces

Self-Consistent Single-Particle Equations and Ground-State Energies

Self-Energy and Spectral Function for a Core Hole. The Quasi-Particle Picture

Single-Particle Eigenvalues and Excited-State Energies

Surface energy and particle size

The Wave-Particle Duality of Matter and Energy

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