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  2. Vertical dyad linkage theory - Wikipedia

    en.wikipedia.org/wiki/Vertical_Dyad_Linkage_Theory

    The theory focuses on types of leader-subordinate relationships [4] which are further classified into subgroups, namely the in-group and the out-group. [5] The in-group consists of members that receive greater responsibilities and encouragement, [ 5 ] and are able to express opinions without having any restrictions.

  3. Leader–member exchange theory - Wikipedia

    en.wikipedia.org/wiki/Leader–member_exchange...

    The leader–member exchange (LMX) theory is a relationship-based approach to leadership that focuses on the two-way relationship between leaders and followers. [1]The latest version (2016) of leader–member exchange theory of leadership development explains the growth of vertical dyadic workplace influence and team performance in terms of selection and self-selection of informal ...

  4. Organizational behavior - Wikipedia

    en.wikipedia.org/wiki/Organizational_behavior

    The systems framework is also fundamental to organizational theory. Organizations are complex, goal-oriented entities. [67] Alexander Bogdanov, an early thinker in the field, developed his tectology, a theory widely considered a precursor of Bertalanffy's general systems theory. One of the aims of general systems theory was to model human ...

  5. List of small groups - Wikipedia

    en.wikipedia.org/wiki/List_of_small_groups

    Each group is named by Small Groups library as G o i, where o is the order of the group, and i is the index used to label the group within that order. Common group names: Z n: the cyclic group of order n (the notation C n is also used; it is isomorphic to the additive group of Z/nZ) Dih n: the dihedral group of order 2n (often the notation D n ...

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  7. Presentation of a group - Wikipedia

    en.wikipedia.org/wiki/Presentation_of_a_group

    For example, the dihedral group D 8 of order sixteen can be generated by a rotation, r, of order 8; and a flip, f, of order 2; and certainly any element of D 8 is a product of r ' s and f ' s. However, we have, for example, rfr = f −1, r 7 = r −1, etc., so such products are not unique in D 8. Each such product equivalence can be expressed ...

  8. Order (group theory) - Wikipedia

    en.wikipedia.org/wiki/Order_(group_theory)

    In fact, it is possible that both a and b have finite order while ab has infinite order, or that both a and b have infinite order while ab has finite order. An example of the former is a ( x ) = 2− x , b ( x ) = 1− x with ab ( x ) = x −1 in the group S y m ( Z ) {\displaystyle Sym(\mathbb {Z} )} .

  9. Class of groups - Wikipedia

    en.wikipedia.org/wiki/Class_of_groups

    A class of groups is a set-theoretical collection of groups satisfying the property that if G is in the collection then every group isomorphic to G is also in the collection. This concept arose from the necessity to work with a bunch of groups satisfying certain special property (for example finiteness or commutativity ).

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