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Physical quantities definitions

Physical Quantity Definition in Fundamental Units Specific Name Abbreviation... [Pg.492]

Physical quantity Name of SI unit Symbol for SI unit Definition... [Pg.77]

Physical quantity Name of unit Symbol for unit Definition of unit... [Pg.1293]

They do not have any physical meaning. It is impossible to establish an accurate and quantified relationship between their level and physical quantities defining risk. Perfect knowledge of each definition is the only way to enable a relationship between code and property. [Pg.87]

All equations given in this text appear in a very compact form, without any fundamental physical constants. We achieve this by employing the so-called system of atomic units, which is particularly adapted for working with atoms and molecules. In this system, physical quantities are expressed as multiples of fundamental constants and, if necessary, as combinations of such constants. The mass of an electron, me, the modulus of its charge, lei, Planck s constant h divided by lit, h, and 4jt 0, the permittivity of the vacuum, are all set to unity. Mass, charge, action etc. are then expressed as multiples of these constants, which can therefore be dropped from all equations. The definitions of atomic units used in this book and their relations to the corresponding SI units are summarized in Table 1-1. [Pg.21]

The numerical values of most physical quantities are expressed in terms of units. The distance between two points, for example, can be specified by the number of meters (or feet, Angstroms, etc.). Similarly, time cap be expressed in seconds, days or, say, years. However, the number of days per year varies from one year to another. The quantities, distance (length) and time, as well as mass, are usually chosen to be primary quantities. In terms of them Newton s second law for the force on an object, can be written as force = mass, distance/(time)2. The definition of the primary quantities allows dimensional expressions to be written, such as [force] — MLT-2 in the present example. Note, however, that in everyday life one speaks of the weight of an object (or a person). Of course the weight is not the mass, but rather the force acting on the object by the acceleration due to gravity [acceleration] = LT 2. [Pg.391]

The possibility to have metastable hadronic stars, together with the feasible existence of two distinct families of compact stars, demands an extension of the concept of maximum mass of a neutron star with respect to the classical one introduced by Oppenheimer Volkoff (1939). Since metastable HS with a short mean-life time are very unlikely to be observed, the extended concept of maximum mass must be introduced in view of the comparison with the values of the mass of compact stars deduced from direct astrophysical observation. Having in mind this operational definition, we call limiting mass of a compact star, and denote it as Mum, the physical quantity defined in the following way ... [Pg.367]

A substantial number of definitions in the terminology section are either of physical quantities or are expressed mathematically. In such cases, there are recommended symbols for the quantities and, when appropriate, corresponding SI units. Other terms have eommon abbreviations. The following format is used to indicate these essential eharaeteristics name of term (abbreviation), symbol, SI unit unit. Typical examples are tensile stress, interpenetrating polymer network (IPN). If there are any, alternative names or synonyms follow on the next line, and the definition on the sueeeeding lines. [Pg.2]

Among these methods, multicalibration (multivariate Calibration) is important. Multicalibration is the final development of indirect analytical methods. The analytical method has been previously defined as the whole of operational steps (reactions, separations,.. .) that lead to a highly selective endpoint where one measured physical variable is univocally related to one chemical variable (quantity, concentration,... ) this correlation is shown by the calibration curve (a straight line, generally). Multicalibration brinp a complete change of this definition the analytical method is the whole of chemical and mathematical operations that enable us to reach a multivariate selective system where several measured physical quantities are univocally related to several chemical quantities the correlation is shown by the calibration hypersurface. Multicalibration is surely destined to used with great effect in many areas in the future. [Pg.94]

Therefore we may eliminate the correlations in many ways. A different definition of the physical quantity 0R corresponds to each %. Equation (51) already looks like the average, Eq. (47), taken in a weakly coupled system with p0 replaced by p and O by 0R. There still remains a difference. We have as yet no relation between p and the entropy. If we could find a p such that the quantity of Boltzmann would be given by... [Pg.29]

C. E. Shannon (1916-2001) developed an information-theoretic definition of entropy that (although not equivalent to the physical quantity) carries similar associations with microstates and probability theory. Shannon recognized that Boolean bit patterns (sequences of l s and 0 s) can be considered the basis of all methods for encoding information. ... [Pg.176]

However, the definition of each of these quantities depends on the choice of averaging of a physical quantity (e.g., kinetic energy or mass) at a point f. [Pg.9]

The concept of a dimensionless representation of time was introduced in Equation 20.16. This was obtained by substituting the definition of At into Equation 20.15 and rearranging the result so that physical quantities appeared on one side of the equation and model parameters appeared on the other. Since the model parameters are all dimensionless, this method assures that the arrangement of physical quantities obtained will also be dimensionless. This procedure (of substituting in the definitions of At, Ax, and DM and rearranging the result) is followed in this chapter in all assignments of dimensionless parameters. [Pg.591]

Let us present the main definitions of tensorial products and their matrix or reduced matrix (submatrix) elements, necessary to find the expressions for matrix elements of the operators, corresponding to physical quantities. The tensorial product of two irreducible tensors and is defined as follows ... [Pg.42]

JSvmbol Physical Quantity Name of Unit Definition of Unit... [Pg.170]

Fock matrix elements are not actually calculated. The Fock matrix elements are not any definite physical quantities, but rather energy levels relative to a in units of ft, making them 0 or —1. One can try to estimate a and ft, but the SHM does not define them quantitatively. [Pg.153]

Fock matrix elements are actually calculated. The EHM Fock matrix elements are calculated from well-defined physical quantities (ionization energies) with the aid of well-defined mathematical functions (overlap integrals), and so are closely related to ionization energies and have definite quantitative values. [Pg.153]

Physical Quantity Unit Name Unit Symbol Definition... [Pg.3]

The dielectric theory may be expressed in a nonlocal form based on the definition of the susceptibility and permittivity in a form that makes these physical quantities the kernel of appropriate integral equations. [Pg.12]

The following example has been chosen because it impressively demonstrates the scale-invariance of the pi-space. Besides this, in the matrix transformation we will encounter a reduction of the rank r of the matrix. This will enable us to understand why, in the definition of the pi-theorem (section 2.7), it was pointed out that the rank of the matrix does not always equals the number of base dimensions contained in the dimensions of the respective physical quantities. [Pg.24]

The present manual is based on the same general principles as those used in the Manual of Symbols and Terminology for Physicochemical Quantities and Units of the Commission on Symbols, Terminology and Units of the Division of Physical Chemistry, Definitions, Terminology and Symbols in Colloid and Surface Chemistry of the Commission on Colloid and Surface Chemistry, Appendix II Part 1 Definitions, Terminology and Symbols in Colloid and Surface Chemistry, Part II Heterogeneous Catalysis, and Recommendations in Reporting Physisorption Data for Gas/Solid Systems [1-3]. [Pg.532]

All the physical quantities used in heat transfer may be expressed in terms of these fundamental dimensions. The units to be used for certain dimensions arc selected by somewhat arbitrary definitions which usually relate to a physiedT phenomenon or law. For example, Newton s second law of motion may be written... [Pg.16]

The precise definition of pH is discussed on p.62. The symbol pH is an exception to the general rules for the symbols of physical quantities (p.5) in that it is a two-letter symbol and it is always printed in roman (upright) type. [Pg.59]


See other pages where Physical quantities definitions is mentioned: [Pg.691]    [Pg.345]    [Pg.691]    [Pg.345]    [Pg.749]    [Pg.10]    [Pg.213]    [Pg.308]    [Pg.423]    [Pg.1018]    [Pg.1395]    [Pg.1605]    [Pg.43]    [Pg.475]    [Pg.889]    [Pg.890]    [Pg.890]    [Pg.69]    [Pg.117]   
See also in sourсe #XX -- [ Pg.2 ]




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