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Arithmetic operations units

Although elastic strain and plastic deformation are expressed as numbers and have the same units (length/length), since they are physically different entities, they cannot be mixed in arithmetic operations. That is, mixtures of them cannot be added, subtracted, multiplied, or divided. Therefore, separated equations should describe them. Constitutive equations that combine them into a single equation are physically meaningless. A consequence is that elastic... [Pg.51]

These 10 sets of problems will familiarize you with arithmetic operations involving decimals (which are a really special kind of fraction). You use decimals every day, in dealing with money, for example. Units of measurement, such as populations, kilometers, inches, or miles are also often expressed in decimals. In this section you will get practice in working with mixed decimals, or numbers that have digits on both sides of a decimal point, and the important tool of rounding, the method for estimating decimals. [Pg.56]

Computer A functional unit that can perform substantial computations, including numerous arithmetic operations and logical operations without human intervention. [Pg.179]

On average, a typical computational process can keep four of the arithmetic functional units plus several memory and I/O units busy concurrently, allowing a single AFP to achieve an average computational rate of about 200 to 250 million 16-bit arithmetic and logical operations per second. [Pg.258]

Here is an example of a parameterized jV-bit arithmetic-logic-unit that performs an exclusive-or, less than, and an increment-by-1 operation. [Pg.124]

Perhaps the most dramatic changes in the MCSCF method, and indeed in electronic structure methods in general, will result from the new computer architectures that are becoming available to computational chemists. Not only the supercomputers with about 10 words of memory and 10 arithmetic operations per second capability, but also the massively parallel computers with hundreds or thousands of computational units operating simultaneously may come to play important roles in modern computational chemistry. [Pg.195]

When arithmetic operations are done with measurements, sometimes the units must be adjusted. (1) In addition or subtraction problems, the units of the measurements must be the same. For example, to add 2.00 m and 10.0 cm, we must change one of the values to the units of the other 200 cm -F 10.0 cm, is one possibility. [Pg.19]

The arithmetic operations used with measured quantities are the same as those used with pure numbers in other words, units can be multiplied, divided, and canceled ... [Pg.9]

The central processing unit (CPU) controls the overall operation of the computer. It is made up of electronic registers and logic circuits that execute the simple logical and arithmetic operations of which the computer is capable. When these operations are executed in appropriate sequences, the computer can accomplish complex mathematical or data-processing functions. Moreover, if one provides the appropriate electronic interface, these simple operations can be used to control experimental systems, acquire data, or print results on a teletype printer, line printer, oscilloscope, or other peripheral device. [Pg.713]

Burks, Goldstine, and von Neumann first identified the principal components of the general-purpose computer as the arithmetic, memory, control, and input-output organs, and then proceeded to formulate the structure and essential characteristics of each unit for the IAS machine. Alternatives were considered and the rationale behind the choice selected presented. Adoption of the binary, rather than decimal, number system was justified by its simplicity and speed in elementary arithmetic operations, its applicability to logical instructions, and the inherent binary nature of electronie components. Built-in floating-point hardware was ruled out, for the prototype at least, as a waste of the critical memory resource, and because of the increased complexity of the circuitry consideration was given to software implementation of such a facility. [Pg.274]

Iterative algorithms are recommended for some linear systems Ax = b as an alternative to direct algorithms. An iteration usually amounts to one or two multiplications of the matrix A by a vector and to a few linear operations with vectors. If A is sparse, small storage space suffices. This is a major advantage of iterative methods where the direct methods have large fill-in. Furthermore, with appropriate data structures, arithmetic operations are actually performed only where both operands are nonzeros then, D A) or 2D A) flops per iteration and D(A) + 2n units of storage space suffice, where D(A) denotes the number of nonzeros in A. Finally, iterative methods allow implicit symmetrization, when the iteration applies to the symmetrized system A Ax = A b without explicit evaluation of A A, which would have replaced A by less sparse matrix A A. [Pg.194]

ALU (arithmetic/logic unit) The part of the central processor of a computer in which simple arithmetic and logical operations are performed electronically. For example, the ALU can add, subtract, multiply, or compare two numbers, or negate a number. [Pg.28]

The capabilities of a primitive hardware unit are specified by a number of behavior descriptions corresponding to each of its states. The behavior can change from state to state (e.g., an ALU may in one state execute a logic function and in another an arithmetic operation). Therefore, we say that an AST node has a temporal behavior. [Pg.76]

A high-level mathematical language, based on the main arithmetic operations and their physical interpretation in terms of the process plant, includes the following operations addition, subtraction, multiplication, division, substitution and removal. These mathematical operations correspond to reconfiguring of the plant modular system so that the external rank r and/or the internal rank (number of units) u and functions of the modules (the number n and the functionality F), change. Substitution of modules can be of two kinds with a new or with an existing module. It is an operation of consecutive removal of one and addition of another module. [Pg.52]

The heart of a eomputer is the CPfl, which in the case of a microcomputer is a microprocessor chip. A microprocessor is made up of a control unit and an control unit determines the sequence of operations by means of instructions frvmi a program stored in tho computer memory. The control unit receives informaiion from tho input device, fetches instructions and data from the memory, and transmits instructions lo the arithmetic logic unit, output. and memory. [Pg.55]

The arithmetic logic unit, or Al,l,i, of a CPU is made up of a series of registers, or accumulators, in which the intermediate results of binary arithmetic and logic operations are accumulated. The Intel Pentium 4 processor coniains nearly 50 million transistors and is capable of operating al clock speeds greater than 5.5 GHz. The Intel tianium processor contains 22 million transistors (the Itanium 2 processor has410 million transistors I. The fastest computers can execute nearly 1 billion instructions per second. [Pg.55]

SIMD. This Single instruction stream, multiple data stream or SIMD family employs many fine- to medium-grain arithmetic/logic units (more than tens of thousands), each associated with a given memory block (e.g., Maspar-2, TMC CM-5). Under the management of a single system-wide controller, all units perform the same operation on their independent data each cycle. [Pg.3]

Using two functional units for the arithmetic operations as obtained in Figure 12 (colors 2 and 3), and allocating registers and communication (multiplexors and wires) accordingly, the data path of... [Pg.25]

The number of functional units (arithmetic-logic units, adders, etc.) needed in the design is determined and the operators specified in the behavior are assigned to them. [Pg.6]

Non-isomorphism. The hierarchical decompositions in each of the three domains of description may be non-isomorphic, meaning that there is not a one-to-one mapping between the decomposition structures. For example. Figure 2-2 shows the synthesis of two operators in the Behavioral Domain, an add operator and a subtract operator, with a single Structural Domain components, an arithmetic-logic unit that... [Pg.17]

The computer s central processing unit (CPU) is the portion of a computer that retrieves and executes instructions. The CPU is essentially the brain of a CAD system. It consists of an arithmetic and logic unit (ALU), a control unit, and various registers. The CPU is often simply referred to as the processor. The ALU performs arithmetic operations, logic operations, and related operations, according to the program instructions. [Pg.351]

There would have been an arithmetical unit, which performed the arithmetical operations on the numbers. [Pg.128]

A neural network contains input units, layers of neurons, and an output. Each neuron carries out arithmetic operations on its input to produce an output signal. The type of arithmetic operation is defined by the user often it is sigmoidal and restricted to values between 0 and 1. The input to a QSAR neural network is the matrix of descriptor values for each compound. One input unit represents the properties of one compound, which is one row of the matrix. In the first layer, each neuron usually represents one molecular descriptor, corresponding to one column of the matrix. However, if the input data have internal correlations, the network is set up with a reduced number of neurons (such as the number of significant principal components). The output signal from a neuron has a value that describes the relationship between all input signals and the property represented by that neuron. In multiple regression terms, this is the coefficient of the property. Some advocate... [Pg.193]


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