Хостинги для серверов

... такое хостинг/аренда игровых серверов

хостинги для серверов

хостинги для серверов

абузоустойчивый бесплатный хостинг

Дмитрий Пигорев на круглом столе ...

101домен

Облачная технология

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3 thoughts on “Хостинги для серверов

  1. The first four performance numbers have been obtained from eBACS: ECRYPT Benchmarking of Cryptographic Systems [5 ] while the fifth row corresponds to running the performance benchmark suite of OpenSSL [32 ] on the same Atom device used to obtain the performance results in Table 2. The last two rows correspond to running GMP on our Atom and Xeon (in 32-bit mode). Performance results expressed in cycles of RSA 1024-bit and 2048-bit encryption (enc) and decryption (dec).

  2. Системное разрешение или разрешение экрана зависит от нескольких факторов дизайна системы, а именно, фактическое разрешение в системе может быть ниже. Максимальное разрешение (HDMI) — максимальное разрешение, поддерживаемое процессором через интерфейс HDMI (24 бита на пиксель с частотой 60 Гц).

  3. When comparing the arithmetic instructions only, the SIMD approach for interleaved Montgomery multiplication is 1. Separating these two steps makes it easier to use a squaring algorithm. Obviously, the Karatsuba approach can be sped up using SIMD instructions as well. Inherently, the interleaved Montgomery multiplication algorithm (as used in this work) is not compatible with asymptotically faster integer multiplication algorithms like Karatsuba multiplication [25 ]. We have not implemented the Montgomery multiplication by first computing the multiplication using such faster methods, and then computing the modular reduction, using SIMD vector instructions in one or both steps. In [17 ], instruction counts are presented when using the interleaved Montgomery multiplication, as used in our baseline implementation, as well as for an approach where the multiplication and reduction are computed separately. For 1024-bit modular multiplication (used for 2048-bit RSA decryption using the CRT), the Karatsuba approach can reduce the number of multiplication and addition instructions by a factor 1. In [17 ] a single level of Karatsuba on top of Comba’s method [9 ] is considered: the arithmetic instruction counts are stated in Table 1. 18 respectively on 32-bit platforms compared to the sequential interleaved approach. 67 times faster than the sequential Karatsuba approach for 1024-bit modular multiplication on 32-bit platforms.

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