Displaying 20 results from an estimated 2000 matches similar to: "eigen-decomposition of symmetric BCCB matrices"
2005 May 03
2
Fwd: Re: eigenvalues of a circulant matrix
Looks like the files did not go through again. In any case, here is the kinv:
please cut and paste and save to a file:
-1.16801E-03 -2.24310E-03 -1.16864E-03 -2.24634E-03 -1.17143E-03
-2.25358E-03 -1.17589E-03 -2.26484E-03 -1.18271E-03 -2.27983E-03
-1.19124E-03 -2.29896E-03 -1.20164E-03 -2.32206E-03 -1.21442E-03
-2.34911E-03 -1.22939E-03 -2.38073E-03
2005 May 02
14
eigenvalues of a circulant matrix
Hi,
It is my understanding that the eigenvectors of a circulant matrix are given as
follows:
1,omega,omega^2,....,omega^{p-1}
where the matrix has dimension given by p x p and omega is one of p complex
roots of unity. (See Bellman for an excellent discussion on this).
The matrix created by the attached row and obtained using the following
commands
indicates no imaginary parts for the
2002 Aug 25
0
strange: failing upload of special profile-dirs
Hi to everyone,
Something quite strange occured to me this weekend as we wanted
to switch our network to w2k ads structure with a sambaserver as
main fileserver running winbind.
The windowsprofiles are supposed to reside on the sambaserver and
the client successfully loads the initial profile.
The first time the user logs on to his machine, he gets some
default .msi-softwarepackages assigned by
2005 May 01
2
eigen() may fail for some symmetric matrices, affects mvrnorm()
Hi all,
Recently our statistics students noticed that their Gibbs samplers were
crashing due to some NaNs in some parameters. The NaNs came from
mvrnorm (Ripley & Venables' MASS package multivariate normal sampling
function) and with some more investigation it turned out that they were
generated by function eigen, the eigenvalue computing function. The
problem did not seem to happen
2013 Jun 18
1
eigen(symmetric=TRUE) for complex matrices
R-3.0.1 rev 62743, binary downloaded from CRAN just now; macosx 10.8.3
Hello,
eigen(symmetric=TRUE) behaves strangely when given complex matrices.
The following two lines define 'A', a 100x100 (real) symmetric matrix
which theoretical considerations [Bochner's theorem] show to be positive
definite:
jj <- matrix(0,100,100)
A <- exp(-0.1*(row(jj)-col(jj))^2)
A's being
2006 Mar 03
1
Fwd: Re: calling R's library using C
Sorry, forgot to switch the header to the R group....
--- Globe Trotter <itsme_410 at yahoo.com> wrote:
> Date: Thu, 2 Mar 2006 19:35:21 -0800 (PST)
> From: Globe Trotter <itsme_410 at yahoo.com>
> Subject: Re: [R] calling R's library using C
> To: Dirk Eddelbuettel <edd at debian.org>
>
> Hi, Dirk:
>
> Thanks for all the help. I thought I would
2005 Jul 04
0
eigen of a real pd symmetric matrix gives NaNs in $vector (PR#7989)
I would presume this is another manifestation of what I reported
(reproduced below) on 2003-12-01.
cajo.terbraak at wur.nl wrote:
>Full_Name: cajo ter Braak
>Version: 2.1.1
>OS: Windows
>Submission from: (NULL) (137.224.10.105)
>
>
># I would like to attach the matrix C in the Rdata file; it is 50x50 and comes
>from a geostatistical problem (spherical covariogram)
>
2012 Apr 19
2
Is the eigen-value decomposition in R generally stable/reliable for large matrix?
Say a matrix of size of thousands?
I am looking for an eigen-value decomposition algo in R to give good
eigenvalues...
Is that a hopeful thing?
Thank you!
[[alternative HTML version deleted]]
2004 Aug 06
0
project 'Sphinx' kicked off
>> I had the idea of implementing a lot of the operations in FFTs. ( for
>> example, it is possible to do auto-correlation and FIR filtering using
>> FFTs.) There are two advantages to this.
>> 1. It's almost always faster
>> 2. By swapping fft implementations, it could be easy to recompile for
>> fixed or floating point versions.
>
> No. FFT's
2005 Jul 04
1
eigen of a real pd symmetric matrix gives NaNs in $vector (PR#7987)
Full_Name: cajo ter Braak
Version: 2.1.1
OS: Windows
Submission from: (NULL) (137.224.10.105)
# I would like to attach the matrix C in the Rdata file; it is 50x50 and comes
from a geostatistical problem (spherical covariogram)
> rm(list=ls(all=TRUE))
> load(file= "test.eigen.Rdata")
> ls()
[1] "C" "eW"
>
> sym.check = max(abs(C - t(C))) # should
2010 Nov 03
1
NFFT on a Zoo?
I have an irregular time series in a Zoo object, and I've been unable to
find any way to do an FFT on it. More precisely, I'd like to do an NFFT
(non-equispaced / non-uniform time FFT) on the data.
The data is timestamped samples from a cheap self-logging
accelerometer. The data is weakly regular, with the following
characteristics:
- short gaps every ~20ms
- large gaps every ~200ms
2006 Mar 01
3
library file for R's nmath routines
Hi,
I am wondering where the library file for R's nmath routines are?
Doing a search on libR gave me the following:
/usr/lib/libRKC16.so.1.2.0
/usr/lib/libRKC.so.1.2.0
/usr/lib/R/lib/libRlapack.so
/usr/lib/R/lib/libR.so
/usr/lib/libRKC.so.1
/usr/lib/libRKC16.so.1
None of these have the functions in nmath.
Any help? Many thanks and best wishes!
GT
2015 Oct 06
3
[RFC V3 7/8] armv7, armv8: Optimize fixed point fft using NE10 library
I'm trying to get these cleaned up and landed, but I'm running into
some trouble with this patch. Using commit a08b29d88e3c (July 21) of
Ne10, I'm seeing test failures for 60-point FFTs:
nfft=60 inverse=0,snr = -3.312408
** poor snr: -3.312408 **
nfft=60 inverse=1,snr = -16.079597
** poor snr: -16.079597 **
All other sizes tested appear to work fine (84 to 140 dB of SNR). This
2009 Mar 29
1
Data decomposition
Hi R users,
I have a time series variable that is only available at a monthly level for
1 years that I need to decompose to a weekly time series level - can
anyone recommend a R function that I can use to decompose this series?
eg. if month1 = 1200 I would to decompose so that the sum of the weeks for
month1 equals 1200, etc..
Many thanks in advance for any help.
--
View this message in
2010 Apr 30
2
Flattening and unflattening symmetric matrices
Here's an easy question: I'd like to convert a symmetric matrix to a
vector composed of the upper.tri() part of it plus the diagonal, and
convert it back again. What's the best way to achieve this? I'm
wondering if there are some built in functions to do this easily. I
can encode fine:
v <- c(diag(A),A[upper.tri(A)])
but I don't see an easy way to recover A from v
2004 Aug 06
3
project 'Sphinx' kicked off
> I had the idea of implementing a lot of the operations in FFTs. ( for
> example, it is possible to do auto-correlation and FIR filtering using
> FFTs.) There are two advantages to this.
> 1. It's almost always faster
> 2. By swapping fft implementations, it could be easy to recompile for
> fixed or floating point versions.
No. FFT's require higher precision than
2015 Oct 06
0
[RFC V3 7/8] armv7, armv8: Optimize fixed point fft using NE10 library
Hello Timothy,
Great to hear from you!
Fired up my hardware today and this issue looks like a regression in
Ne10 library.
The commit in Ne10 [1] that I tested to be working successfully back in May
5b63074db45000f9688460990ee3f5e147d93782
which is the Patch Phil at ARM added to fix the overflow issue in nfft=60 case.
After git-bisect, looks like the culprit patch in Ne10 [1] is
2004 Aug 06
0
project 'Sphinx' kicked off
>
> <with Prof. Farnsworth voice> "Good News, everyone".
>
> I've just kicked off project "Sphinx". Which is supposed to
> sound like "Speex" merged with "INT". ;) Meaning I am working
> on an integer encoder and decoder.
>
Great. I looked into converting speex to fixed point a while ago, but my
job has gotten much busier
2012 Oct 11
3
Joining Samba RODC, NT_STATUS_NOT_SUPPORTED
Dear list users,
I have a problem when joining an Active Directory domain. In this
project we have one Main Dc in capital city and one read only dc in
one remote city.
We join to main DC succesfully. However, we can not join to local
Replicate (rodc14). We are using this method for winbind / squid ntlm
authentication purposes not a full samba server. ?nternet conection is
not fast and we have
2012 May 03
0
Modified Cholesky decomposition for sparse matrices
I am trying to estimate a covariance matrix from the Hessian of a posterior mode. However, this Hessian is indefinite (possibly because of numerical/roundoff issues), and thus, the Cholesky decomposition does not exist. So, I want to use a modified Cholesky algorithm to estimate a Cholesky of a pseudovariance that is reasonably close to the original matrix. I know that there are R packages that