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[(η3-2-methylallyl)Pd(η2-S,N-2-MeSC6H4N=CHC6H4NO2-4)]BF4 is a chemical with a specific purpose. Lookchem provides you with multiple data and supplier information of this chemical.

676613-65-3

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676613-65-3 Usage

Check Digit Verification of cas no

The CAS Registry Mumber 676613-65-3 includes 9 digits separated into 3 groups by hyphens. The first part of the number,starting from the left, has 6 digits, 6,7,6,6,1 and 3 respectively; the second part has 2 digits, 6 and 5 respectively.
Calculate Digit Verification of CAS Registry Number 676613-65:
(8*6)+(7*7)+(6*6)+(5*6)+(4*1)+(3*3)+(2*6)+(1*5)=193
193 % 10 = 3
So 676613-65-3 is a valid CAS Registry Number.

676613-65-3Relevant academic research and scientific papers

Synthesis and reactivity of new methylallylpalladium(II) complexes with bidentate 2-(methylthio-N-benzylidene)anilines

Contreras, Raúl,Loeb, Bárbara,Valderrama, Mauricio,Lagos, Mario,Burgos, Francisco,Ramírez, Paola,Concepción, Javier

, p. 395 - 404 (2007/10/03)

This work describes the synthesis, characterisation and reactivity of new methylallyl Pd(II) complexes that contain bidentate 2-(methylthio-N-benzylidene)anilines as ligands. The reaction of the binuclear complex [(η3-Me-allyl)Pd(μ-Cl)2] with AgBF4 causes the total abstraction of the chloride bridges, with the subsequent formation of an intermediary fragment of Pd(II). This fragment in turn reacts with neutral bidentate 2-(methylthio- N -benzylidene)anilines to give cationic complexes of Pd(II) of general formula [(η3-Me-allyl)Pd(η 2-S,N-MeSC6H4N=CHC6 H4(X)Y)]BF4 [X=H, Y=H (1); X=F, Y=H (2); X=Me, Y=H (3); X=H, Y=Cl (4); X=H, Y=Me2N (5); X=H, Y=NO2 (6)]. The new complexes were characterised by means of elemental analysis, IR, NMR [1H, 19F {1H}, 13C{1H}, 31 P{1H}, Dept, 1H-H-COSY, HSQC, HMBC] and mass spectroscopies. The reaction of the Pd(II) complexes with nucleophiles such as NaI, (EtO)2PS2K, KCN, KSCN or NaH lead to the deco-ordination of the bidentate ligands to give dimeric or polymeric complexes of Pd(II). The reactivity pattern observed is discussed by a theoretical analysis based on Fukui functions.

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