quantum arithmetic operationquantum fault tolerant circuitquantum computationquantum image processingEfficient quantum circuits for arithmetic operations are vital for quantum algorithms.A fault-tolerant circuit is required for a robust quantum computing in the presence of noise.Quantum circuits based on Cliffor...
minus,subtraction- an arithmetic operation in which the difference between two numbers is calculated; "the subtraction of three from four leaves one"; "four minus three equals one" plus,summation,addition- the arithmetic operation of summing; calculating the sum of two or more numbers; "the summ...
The X and Y axes refer to the width and height of the image, respectively: Figure 2.29: Result obtained by adding 100 to the image using NumPy Notice how adding the value 100 has distorted the image severely. This is because of the modulo operation being performed by NumPy on the new ...
摘要: PURPOSE: To obtain the arithmetic circuit for image processing which is simplified in circuit constitution and performs highly precise arithmetic operation by using a multi-valued digital theory by an analog circuit.收藏 引用 批量引用 报错 分享 ...
In the deep RL agents, few-shot learning in the composite task was attained by constructing the QComposite function via averaging the two QSubtask functions (Fig. 3a). I examined the consequence of such an arithmetic operation on neural representations of the Q function in the ANN of the dee...
The arithmetic shift operations are often used in power of two arithmetic operations (such a multiply by two), as the instructions are much faster than the equivalent multiply or divide operation. Bit/Byte Operations Bit instructions test and modify individual bits in word and double word operands...
This poses some constraints on the operation in terms of finite word length effects and uniqueness, but also presents opportunities in terms of efficient implementations. To help understanding this process, consider the illustration in Fig. 7.12. This shows three iterations of an arithmetic encoder ...
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Fourth roots, fifth roots, and so on are defined in similar ways. The operation of taking a root is the same as raising a number to a fractional exponent. For example, (1.11)x3=x1/3 The order of taking a root and raising to a power can be reversed without changing the result (1.12...
, when applied to the encoded operands X′ and Y′, will yield the same result as encoding the outcome of applying the original operation ⋆ to the original operands X and Y. Consequently, the result of the arithmetic operation will be encoded in the same code as the operands. We ...