Michael Handel – författare
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6 produkter
6 produkter
2 339 kr
Skickas inom 10-15 vardagar
Traditionally the military community held the intelligence profession in low esteem, spying was seen as dirty work and information was all to often ignored if it conflicted with a commander's own view. Handel examines the ways in which this situation has improved and argues that co-operation between the intelligence adviser and the military decision maker is vital.
855 kr
Skickas inom 10-15 vardagar
Traditionally the military community held the intelligence profession in low esteem, spying was seen as dirty work and information was all to often ignored if it conflicted with a commander's own view. Handel examines the ways in which this situation has improved and argues that co-operation between the intelligence adviser and the military decision maker is vital.
482 kr
Tillfälligt slut
2 134 kr
Skickas inom 10-15 vardagar
A detailed account of the way Israel dealt with the Iraqi nuclear buildup between its launch in 1974 and the destruction of the Tamuz I reactor on 7 June 1981. This updated account includes formerly classified information and photographs taken during the mission and from US spy satellites.
734 kr
Skickas inom 10-15 vardagar
A detailed account of the way Israel dealt with the Iraqi nuclear buildup between its launch in 1974 and the destruction of the Tamuz I reactor on 7 June 1981. This updated account includes formerly classified information and photographs taken during the mission and from US spy satellites.
Hyperbolic Actions and 2nd Bounded Cohomology of Subgroups of $\textrm {Out}(F_n)$
Häftad, Engelska, 2024
974 kr
Skickas inom 5-8 vardagar
In this two part work we prove that for every finitely generated subgroup ? < Out(Fn), either ? is virtually abelian or H2 b (?; R) contains a vector space embedding of 1. The method uses actions on hyperbolic spaces. In Part I we focus on the case of infinite lamination subgroups ?—those for which the set of all attracting laminations of all elements of ? is an infinite set—using actions on free splitting complexes of free groups. In Part II we focus on finite lamination subgroups ? and on the construction of useful new hyperbolic actions of those subgroups.