Invariant differential operators in conformal geometry
2006 doctoral thesis by Josef Silhan at University of Auckland
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Invariant differential operators in conformal geometry
Summary
Invariant differential operators in conformal geometry is a doctoral thesis[1].
Key Facts
- Invariant differential operators in conformal geometry authored Josef Šilhan[2].
- Invariant differential operators in conformal geometry's instance of is recorded as doctoral thesis[3].
- Invariant differential operators in conformal geometry's publisher is recorded as ResearchSpace@Auckland[4].
- Invariant differential operators in conformal geometry's country of origin is recorded as New Zealand[5].
- Invariant differential operators in conformal geometry's publication date is recorded as +2006-00-00T00:00:00Z[6].
- Invariant differential operators in conformal geometry's main subject is recorded as mathematics[7].
- Invariant differential operators in conformal geometry's Handle ID is recorded as 2292/52187[8].
- Invariant differential operators in conformal geometry's title is recorded as Invariant differential operators in conformal geometry[9].
- Invariant differential operators in conformal geometry's copyright holder is recorded as Josef Šilhan[10].
- Invariant differential operators in conformal geometry's thesis submitted to is recorded as University of Auckland[11].
- Invariant differential operators in conformal geometry's on focus list of Wikimedia project is recorded as NZThesisProject[12].
- Invariant differential operators in conformal geometry's copyright status is recorded as copyrighted[13].
- Invariant differential operators in conformal geometry's online access status is recorded as closed user group[14].
- Invariant differential operators in conformal geometry's thesis committee member is recorded as A. Rod Gover[15].
- Invariant differential operators in conformal geometry's thesis committee member is recorded as Q95086550[16].
Body
Designation and Status
Invariant differential operators in conformal geometry's instance of is recorded as doctoral thesis[3].