Titlebook: Matrix Groups; An Introduction to L Andrew Baker Textbook 2002 Springer-Verlag London 2002 Group theory.Lie group.Lie groups.Matrix.Matrix

契約

書目名稱Matrix Groups影響因子(影響力)




書目名稱Matrix Groups影響因子(影響力)學(xué)科排名




書目名稱Matrix Groups網(wǎng)絡(luò)公開度




書目名稱Matrix Groups網(wǎng)絡(luò)公開度學(xué)科排名




書目名稱Matrix Groups被引頻次




書目名稱Matrix Groups被引頻次學(xué)科排名




書目名稱Matrix Groups年度引用




書目名稱Matrix Groups年度引用學(xué)科排名




書目名稱Matrix Groups讀者反饋




書目名稱Matrix Groups讀者反饋學(xué)科排名

Atheroma

CLASP

Real and Complex Matrix Groups(the complex numbers), however the general framework of this chapter is applicable to more general fields equipped with suitable norms in place of the absolute value. Indeed, as we will see in Chapter 4, much of it even applies to the case of a general . or ., with the . providing the most important

Adulterate

Exponentials, Differential Equations and One-parameter Subgroups theory, particularly the .. Indeed, the . provides the link between the . of a matrix group and the group itself. In the case of a compact connected matrix group, the exponential is even surjective, allowing a parametrisation of such a group by a region in ?. for some .; see Chapter 10 for details.

MEN

Tangent Spaces and Lie Algebras; the definition and basic properties of Lie algebra are introduced in Section 3.1. Amazingly, the Lie algebra of . captures enough of the properties of . to act as a more manageable substitute for many purposes, at least when . is .. The geometric aspects of this will be studied in Chapter 7 when w

CURB

正式通知

Clifford Algebras and Spinor Groups& Shapiro [3]; Porteous [23, 24] also provides an accessible description, as does Curtis [7] but there are some errors and omissions in that account. Lawson & Michelsohn [19] provides a more sophisticated introduction which shows how central Clifford algebras have become to modern geometry and topol

提升

Lorentz Groupsdetails, leaving the reader to fill in the more obvious gaps. The most important example is that for which . = 3 as this provides the geometric setting for Special Relativity. However, many of the main features can be seen in the cases . = 1,2.

先鋒派

Lie Groups[6, 8, 29] while [7, 23] contain briefer introductions. One of our main aims is to prove that every matrix subgroup of GL.(?) is a . and we follow the proof of this result described in Howe [12]. We will also show that not every Lie group is a matrix group by exhibiting the simplest counterexample.

思想