[Date Prev][Date Next][Thread Prev][Thread Next][Date Index][Thread Index]
Re: primary angle
- To: tesla@xxxxxxxxxx
- Subject: Re: primary angle
- From: "Tesla list" <tesla@xxxxxxxxxx>
- Date: Sat, 19 Nov 2005 17:55:47 -0700
- Delivered-to: testla@pupman.com
- Delivered-to: tesla@pupman.com
- Old-return-path: <vardin@twfpowerelectronics.com>
- Resent-date: Sat, 19 Nov 2005 17:58:44 -0700 (MST)
- Resent-from: tesla@xxxxxxxxxx
- Resent-message-id: <v_UC6D.A.Vy.Dp8fDB@poodle>
- Resent-sender: tesla-request@xxxxxxxxxx
Original poster: "Antonio Carlos M. de Queiroz" <acmdq@xxxxxxxxxx>
Tesla list wrote:
Original poster: "Barton B. Anderson" <bartb@xxxxxxxxxxxxxxxx>
Hi Sebastiann,
Javatc is using is Paul Nicholsons' Geotc which is a program written
in javascript for use with html. Geotc is computing the mutual
inductance of the two coils then simply calcs coupling by
k=M/sqrt(L1L2). The mutual inductance is where there is some
complexity. Paul inserted tables from Frederick W. Grovers'
"Inductance Calculations", 1946. My copy is a 1973 reprint by Dover
which I am currently going through. The tables used are table 13,
14, and 15 where 14 and 15 are auxiliary tables for circles very
close or very far apart. These tables include factors for Grover's
k' squared value. As stated in the book "the mutual inductance is
expressed in closed form in terms of complete elliptic integrals".
The circular filaments have radii of the two coils as well as the
distance apart. Paul has programed this portion into Geotc which
does all the crunching. All I do is "let it crunch" and then write
the output to the html form.
I'll shoot you the portion that deals with mutual inductance but
highly recommend reading the book to get a complete understanding. I
bought my copy at Amazon.com, $35.
The code in my INCA program does the exact calculation with elliptic
integrals, and implements also several more or less exact formulas for
comparison (http://www.coe.ufrj.br/~acmq/programs).
It does not, however, take into account the variation of the current
along the secondary of a Tesla transformer, that results in an effective
coupling somewhat smaller than the ideal. It's very difficult to
determine the exact effect, specially considering that everything
is transient, so I kept only the exact calculation assuming no
distributed capacitance to charge.
Antonio Carlos M. de Queiroz
--
No virus found in this outgoing message.
Checked by AVG Free Edition.
Version: 7.1.362 / Virus Database: 267.13.4/175 - Release Date: 18/11/2005