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Cyclodextrin-based supramolecular assemblies of iridium(III) metallocene complexes.
A series of metallocene (MC,M) complexes of the general formula [MC(Cn n H(2) n )](+)(PF(6)(-))(-) (Cn=secondary, tertiary and quaternary alpha-cyclodextrin) were prepared and characterized. The MCs are a derivative of the well known [Cp(1)Ir(COD)(2) ]PF(6)(-), where Cp(1) =[Cp(C(5)H(5))(2)](+) (Cp(1)=symmetrical cyclopentadienyl; COD = 2,2′-bipyridyl-6,6′-dicarboxylic acid), and C(n) is the cavity of alpha-cyclodextrin with the cavity diameter (cavity diameter) ranging from 4.4 to 6.8 A. The six-coordinate MCs were prepared in three steps, (i) precatalytic reaction of Cp(1)Ir(COD)(2) with alpha-cyclodextrin to form a MC precursor and (ii) methylation at the Ir-Cp’ positions to form the MCs, and (iii) removal of the trifluoromethanesulfonate counterion. C(2), C(3) and C(4) cyclodextrin derivatives were obtained through C(2), C(3) – and C(4) -selective metalations and subsequent methylation, respectively. MC isomers of C(3) and C(4), referred to as Me(n) MC, were also prepared, where n is the number of methyl groups of the cavity of the host. The C(3) MC compound [Cp(1)Ir(COD)(C(3) H(2) OCH(3))](+)[PF(6)(-)](-) was characterized by single crystal X-ray diffraction, showing a C(3) cavity with the cavity diameter ranging from 6.35 to 6.86 A. In addition, the C(3) and C(4) MCs showed considerably improved air and moisture stability in comparison to the precursor. The C(3) and C
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Certificate eMedia Card CS Version 7.0.1371. Description: The eMedia installation package, which contains the setup program and all the files needed to install the software on your computer. Your computer .Q:
AES encryption with a given cipher key
I’ve been playing a bit with AES encryption lately. I was thinking about the encryption of a plain-text using a given key. Obviously this is very simple, the AES algorithm can be written as
ciphertext = AES[key, plaintext]
and the IV should be easy to generate.
The problem is: Is there any way to encrypt or decrypt a plain text using a given key without calculating the whole key, just like when the first ciphertext block is generated?
A:
AES can decrypt by itself, it will just repeat the initial state. It does this a while, but so long as you have one block of plaintext, you can decode the previous block of ciphertext.
For example, in Java, you could encrypt a block of plaintext with one key, and then use the previous block of ciphertext to decrypt with a different key. For example:
final byte[] firstBlock = new byte[BLOCK_SIZE];
final Key key =…;
try (Random r = new Random(…);
Cipher c = Cipher.getInstance(“AES/ECB/PKCS5Padding”);
SecretKeySpec secret = new SecretKeySpec(key.getEncoded(), “AES”);
Cipher cipher = Cipher.getInstance(“AES/ECB/PKCS5Padding”);
IvParameterSpec iv = new IvParameterSpec(…);) {
c.init(Cipher.ENCRYPT_MODE, secret, iv);
c.doFinal(firstBlock, 0, BLOCK_SIZE, firstBlock, 0);
}
// Decrypt the `BLOCK_SIZE` blocks
for (int i = 0; i < BLOCK_SIZE
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