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        <dc:creator>Maurits W. Haverkort (maurits@undisclosed.example.com)</dc:creator>
        <title>Kubic Harmonics (K)</title>
        <link>https://www.quanty.org/physics_chemistry/orbitals/k?rev=1781964818&amp;do=diff</link>
        <description>Kubic Harmonics (K)


[Download a notebook that generates this page]The kubic harmonics (also known as cubic harmonics) are linear combinations of the spherical harmonics and irreducible representations of the cubic ($O_h$) point group. For $s$, $p$ and $d$ wave-functions the kubic harmonics are besides a different order the same as the tesseral harmonics. For higher angular momentum they are different. $T_{Z\,\mathrm{to}\,K}$$\{K_{l}^{(m=-l)},K_{l}^{(m=-l+1)},\dots,K_{l}^{(m=l)}\}$$T_{Z\,\mathr…</description>
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        <dc:creator>Maurits W. Haverkort (maurits@undisclosed.example.com)</dc:creator>
        <title>Tesseral Harmonics (Z)</title>
        <link>https://www.quanty.org/physics_chemistry/orbitals/z?rev=1781964291&amp;do=diff</link>
        <description>Tesseral Harmonics (Z)


[Download a notebook that generates this page]The complex spherical Harmonics are, as their name suggests complex functions. For many cases one does not need to work with complex numbers and by making a suitable linear combination of the complex orbitals one can get a real basis. The tesseral harmonics are linear combinations of the spherical harmonics with $+m$$-m$$m&gt;0$$\cos(m\phi)$$m&lt;0$$\sin(m\phi)$$$
   Z_l^{(m)}=\left\{\begin{array}{ll}
               Y_l^{(0)} &amp; m=0…</description>
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        <dc:creator>Maurits W. Haverkort (maurits@undisclosed.example.com)</dc:creator>
        <title>Spherical Harmonic (Y)</title>
        <link>https://www.quanty.org/physics_chemistry/orbitals/y?rev=1781963143&amp;do=diff</link>
        <description>Spherical Harmonic (Y)


[Download a notebook that generates this page]The complex spherical harmonics are defined as the simultaneous eigenstates of $L^2$ and $L_z$ and given by
$$
Y_l^{(m)}(\theta,\phi) = \frac{\sqrt{2 l+1}}{2 \sqrt{\pi }} \sqrt{\frac{(l-m)!}{(l+m)!}} e^{i m \phi } P_l^{(m)}(\cos (\theta )),
$$
with $l$ the angular momentum and $m$ the z projection of the angular momentum, $-l \leq m\leq l$. $P_l^{(m)}$ are the associated Legendre polynomials. For positive $m$$$
\begin{align}
…</description>
    </item>
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        <dc:creator>Lukasz Plucinski (plucinsk@undisclosed.example.com)</dc:creator>
        <title>Ylm- and spin-resolved 4f photoemission amplitudes in Quanty - Created from the form at forum:start</title>
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        <description>Ylm- and spin-resolved 4f photoemission amplitudes in Quanty
asked by Lukasz Plucinski (2026/06/05 23:18)


Dear All,

I am currently exploring rare-earth 4f photoemission multiplets in Quanty, starting from Ho 4f¹⁰ → 4f⁹. After a few days of work, I have obtained a spectrum that begins to resemble the classic Ho calculation by Gerken (J. Phys. F: Met. Phys. 13, 703 (1983)). My actual goal would be Dy and perhaps Tb.</description>
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        <dc:date>2026-05-29T08:05:01+00:00</dc:date>
        <dc:creator>Sina Shokri (sinashokri@undisclosed.example.com)</dc:creator>
        <title>CalculateHybridizationFunction</title>
        <link>https://www.quanty.org/documentation/language_reference/objects/responsefunction/functions/calculatehybridizationfunction?rev=1780041901&amp;do=diff</link>
        <description>CalculateHybridizationFunction
ResponseFunction.CalculateHybridizationFunction(G0,Sigma) calculates the interacting impurity bath Green's function. Given a lattice with local Green's function $G_0(\omega)$ and a local self energy $\Sigma(\omega)$. The full Green's function then is $G(\omega) = G_0(\omega-\Sigma(\omega))$$$G_{Bath} = \frac{1}{G_0(\omega-\Sigma(\omega))^{-1} + \Sigma(\omega)}$$$G_0$$\Sigma$$G_{Bath}(\omega)$$G_{Bath}(\omega)$$G_0$$\Sigma$responsefunction index</description>
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        <dc:creator>Maurits W. Haverkort (maurits@undisclosed.example.com)</dc:creator>
        <title>CreateSpectra</title>
        <link>https://www.quanty.org/documentation/language_reference/functions/createspectra?rev=1778681927&amp;do=diff</link>
        <description>CreateSpectra
CreateSpectra($O_1$,$O_2$,$\psi$) calculates 
\begin{equation}
\langle \psi | O_2^{\dagger} \frac{1}{(\omega + \mathrm{i} \Gamma/2 + E_0 - O_1)} O_2 | \psi \rangle,
\end{equation}
with $E_0 = \langle \psi | O_1 | \psi \rangle$ and returns the result as a spectrum object and as a tri-diagonal matrix. $O_1$ and $O_2$ are allowed to be tables of operators or tables of wavefunctions. CreateSpectra can take a fourth element specifying options.$O_1$$O_2$$\psi$$E_0 = \langle \psi | O_1 | …</description>
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        <dc:date>2026-04-21T09:05:17+00:00</dc:date>
        <dc:creator>Victor Porée (victorp@undisclosed.example.com)</dc:creator>
        <title>Change of basis - Created from the form at forum:start</title>
        <link>https://www.quanty.org/forum/data/2026/change_of_basis?rev=1776762317&amp;do=diff</link>
        <description>Change of basis
asked by Victor Porée (2026/04/21 11:05)


Hi,

I am looking for a way to express eigenstates from a list of inital/final XAS states (Cr 2p3d) on the basis of pure |J,jz&gt; for the 2p and |L,S,lz,sz&gt; for the 3d.

Best,</description>
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        <dc:date>2026-03-12T11:03:41+00:00</dc:date>
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        <title>dsyev failed in CompactMatrixEigensystem - Created from the form at forum:start</title>
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        <description>dsyev failed in CompactMatrixEigensystem
asked by Michael L. Baker (2026/03/12 12:03)


Dear Maurits, 

For larger RIXS calculations I encounter the following error within ResonantSpectra using Dense Methods:

Intel MKL ERROR: Parameter 8 was incorrect on entry to DSYEV.
dsyev failed in CompactMatrixEigensystem with info value -8
While working on matrix Coulomb Operator
continue diagonalization with dsyvd</description>
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