i need a good photo of him so I can compute his eigenvalues
November 8, 2026 at 8:24 PM
i need a good photo of him so I can compute his eigenvalues
🔄 Updated Arxiv Paper
Title: Convergence of optimizers implies eigenvalues filtering at equilibrium
Authors: Jerome Bolte (TSE-R), Quoc-Tung Le (DAO), Edouard Pauwels (TSE-R)
Read more: https://arxiv.org/abs/2510.09034
Title: Convergence of optimizers implies eigenvalues filtering at equilibrium
Authors: Jerome Bolte (TSE-R), Quoc-Tung Le (DAO), Edouard Pauwels (TSE-R)
Read more: https://arxiv.org/abs/2510.09034
November 9, 2026 at 8:02 AM
🔄 Updated Arxiv Paper
Title: Convergence of optimizers implies eigenvalues filtering at equilibrium
Authors: Jerome Bolte (TSE-R), Quoc-Tung Le (DAO), Edouard Pauwels (TSE-R)
Read more: https://arxiv.org/abs/2510.09034
Title: Convergence of optimizers implies eigenvalues filtering at equilibrium
Authors: Jerome Bolte (TSE-R), Quoc-Tung Le (DAO), Edouard Pauwels (TSE-R)
Read more: https://arxiv.org/abs/2510.09034
Xue Ping Wang: EIGENVALUES AND RESONANCES OF THE KRAMERS-FOKKER-PLANCK OPERATOR IN THE LARGE-FRICTION LIMIT https://hal.science/hal-05855877v1 [math.math-ap]
November 10, 2026 at 3:00 AM
Xue Ping Wang: EIGENVALUES AND RESONANCES OF THE KRAMERS-FOKKER-PLANCK OPERATOR IN THE LARGE-FRICTION LIMIT https://hal.science/hal-05855877v1 [math.math-ap]
Binh T. Nguyen: The Sparse-Complement Conjecture for Two Distinct Eigenvalues https://arxiv.org/abs/2611.09111 https://arxiv.org/pdf/2611.09111 https://arxiv.org/html/2611.09111
November 9, 2026 at 6:47 AM
Binh T. Nguyen: The Sparse-Complement Conjecture for Two Distinct Eigenvalues https://arxiv.org/abs/2611.09111 https://arxiv.org/pdf/2611.09111 https://arxiv.org/html/2611.09111
Magnus Goffeng, Johan Helsing, Mikael Sundqvist: Finding geometric criteria for negative eigenvalues of the Neumann--Poincar\'e operator https://arxiv.org/abs/2611.09739 https://arxiv.org/pdf/2611.09739 https://arxiv.org/html/2611.09739
November 9, 2026 at 6:50 AM
Magnus Goffeng, Johan Helsing, Mikael Sundqvist: Finding geometric criteria for negative eigenvalues of the Neumann--Poincar\'e operator https://arxiv.org/abs/2611.09739 https://arxiv.org/pdf/2611.09739 https://arxiv.org/html/2611.09739
Finite-shot Pauli tomography via linear inversion often returns unphysical rho near pure states. KetQat’s free local product reports the raw matrix, eigenvalues, purity and fidelity—no projection. Exact recovery is perfect.
ketqat.com/products/qua...
ketqat.com/products/qua...
November 10, 2026 at 12:02 PM
Finite-shot Pauli tomography via linear inversion often returns unphysical rho near pure states. KetQat’s free local product reports the raw matrix, eigenvalues, purity and fidelity—no projection. Exact recovery is perfect.
ketqat.com/products/qua...
ketqat.com/products/qua...
10/
Action items:
Next PCA you run, remember: it’s SVD in disguise
Try prcomp() in R or TruncatedSVD() in Python
Watch 3blue1brown for intuition: www.3blue1brown.com/lessons/eig...
Action items:
Next PCA you run, remember: it’s SVD in disguise
Try prcomp() in R or TruncatedSVD() in Python
Watch 3blue1brown for intuition: www.3blue1brown.com/lessons/eig...
Eigenvectors and eigenvalues | 3Blue1Brown
Eigenvalues and eigenvectors are one of the most important ideas in linear algebra, but what on earth are they?
www.3blue1brown.com
November 6, 2026 at 2:45 PM
10/
Action items:
Next PCA you run, remember: it’s SVD in disguise
Try prcomp() in R or TruncatedSVD() in Python
Watch 3blue1brown for intuition: www.3blue1brown.com/lessons/eig...
Action items:
Next PCA you run, remember: it’s SVD in disguise
Try prcomp() in R or TruncatedSVD() in Python
Watch 3blue1brown for intuition: www.3blue1brown.com/lessons/eig...
On StateBench’s hardest level, a flexible Gated DeltaNet handled sequences ~10× longer than those seen in training.
Our new proof shows that even Gated DeltaNet with non-negative eigenvalues can solve some periodic tasks under fixed-precision arithmetic with rounding.
Our new proof shows that even Gated DeltaNet with non-negative eigenvalues can solve some periodic tasks under fixed-precision arithmetic with rounding.
November 3, 2026 at 5:32 PM
On StateBench’s hardest level, a flexible Gated DeltaNet handled sequences ~10× longer than those seen in training.
Our new proof shows that even Gated DeltaNet with non-negative eigenvalues can solve some periodic tasks under fixed-precision arithmetic with rounding.
Our new proof shows that even Gated DeltaNet with non-negative eigenvalues can solve some periodic tasks under fixed-precision arithmetic with rounding.
Even just using the original paper from Brin and Page using eigenvalues based on links to do web search could be classified as AI usage.
November 3, 2026 at 6:19 PM
Even just using the original paper from Brin and Page using eigenvalues based on links to do web search could be classified as AI usage.
How Can Two Matrices of Different Sizes Have the Same Eigenvalues?
Why a large eigenvalue problem can be solved through a much smaller matrix. Continue reading on…
https://pub.towardsai.net/how-can-two-matrices-of-different-sizes-have-the-same-eigenvalues-e40684d6cc1a?source=rss----98111c9905da---4
Why a large eigenvalue problem can be solved through a much smaller matrix. Continue reading on…
https://pub.towardsai.net/how-can-two-matrices-of-different-sizes-have-the-same-eigenvalues-e40684d6cc1a?source=rss----98111c9905da---4
November 4, 2026 at 12:29 PM
How Can Two Matrices of Different Sizes Have the Same Eigenvalues?
Why a large eigenvalue problem can be solved through a much smaller matrix. Continue reading on…
https://pub.towardsai.net/how-can-two-matrices-of-different-sizes-have-the-same-eigenvalues-e40684d6cc1a?source=rss----98111c9905da---4
Why a large eigenvalue problem can be solved through a much smaller matrix. Continue reading on…
https://pub.towardsai.net/how-can-two-matrices-of-different-sizes-have-the-same-eigenvalues-e40684d6cc1a?source=rss----98111c9905da---4
Hailin Tong, Tao Zhou: Generalized principal eigenvalues for nonlocal operators with drift https://arxiv.org/abs/2611.06316 https://arxiv.org/pdf/2611.06316 https://arxiv.org/html/2611.06316
November 5, 2026 at 6:46 AM
Hailin Tong, Tao Zhou: Generalized principal eigenvalues for nonlocal operators with drift https://arxiv.org/abs/2611.06316 https://arxiv.org/pdf/2611.06316 https://arxiv.org/html/2611.06316
Web3 is already untangled. We moved a metric kernel of data from kaggle to web3.
Anyone's a.i. had better be structurally set and adhere to Eigenvalues to prevent hallucinations.
Use Fiedler to reinterpret Landauer for optimum algebraic connectivity.
-Shyzabox
ipfs.io/ipns/k51qzi5...
Anyone's a.i. had better be structurally set and adhere to Eigenvalues to prevent hallucinations.
Use Fiedler to reinterpret Landauer for optimum algebraic connectivity.
-Shyzabox
ipfs.io/ipns/k51qzi5...
November 6, 2026 at 4:28 PM
Web3 is already untangled. We moved a metric kernel of data from kaggle to web3.
Anyone's a.i. had better be structurally set and adhere to Eigenvalues to prevent hallucinations.
Use Fiedler to reinterpret Landauer for optimum algebraic connectivity.
-Shyzabox
ipfs.io/ipns/k51qzi5...
Anyone's a.i. had better be structurally set and adhere to Eigenvalues to prevent hallucinations.
Use Fiedler to reinterpret Landauer for optimum algebraic connectivity.
-Shyzabox
ipfs.io/ipns/k51qzi5...
Study demonstrates how twisting soft quantum waveguides with asymmetric profiles induces geometric repulsion effects on spectral properties. Compactly supported twists make systems subcritical via Hardy inequalities; periodic twists create isolated eigenvalues below essential ...
Spectral Properties of Twisted Soft Waveguides
arxiv.org
November 5, 2026 at 1:50 PM
Study demonstrates how twisting soft quantum waveguides with asymmetric profiles induces geometric repulsion effects on spectral properties. Compactly supported twists make systems subcritical via Hardy inequalities; periodic twists create isolated eigenvalues below essential ...
Dohyeong Han, Woojoo Lee, Mikyoung Lim: Spectral analysis and shape optimization of Steklov--Dirichlet eigenvalues on shell-type domains https://arxiv.org/abs/2611.04410 https://arxiv.org/pdf/2611.04410 https://arxiv.org/html/2611.04410
November 4, 2026 at 6:46 AM
Dohyeong Han, Woojoo Lee, Mikyoung Lim: Spectral analysis and shape optimization of Steklov--Dirichlet eigenvalues on shell-type domains https://arxiv.org/abs/2611.04410 https://arxiv.org/pdf/2611.04410 https://arxiv.org/html/2611.04410
Develops a hybrid Fourier-finite difference numerical method for magnetic Schrödinger eigenvalue problems with nonuniform periodic fields. Achieves O(h²+N⁻ˢ₂) error estimates for isolated eigenvalues and eigenspaces, validated by numerical experiments showing second-order conv...
Magnetic Bloch Eigenvalue Problems in Nonuniform Periodic Magnetic Fields: A Hybrid Fourier-Finite Difference Approach
arxiv.org
November 5, 2026 at 6:49 AM
Develops a hybrid Fourier-finite difference numerical method for magnetic Schrödinger eigenvalue problems with nonuniform periodic fields. Achieves O(h²+N⁻ˢ₂) error estimates for isolated eigenvalues and eigenspaces, validated by numerical experiments showing second-order conv...
Quantum algorithms for control systems! Paper proves optimal query complexity Ω(√n/ν) for Hurwitz stability testing—deciding if linear system eigenvalues ensure convergence to zero. Nearly-tight bounds achieved using spectral projectors and amplitude estimation.
Quantum Query Complexity of Hurwitz Stability Testing
iq.fp2.dev
November 3, 2026 at 10:42 AM
Quantum algorithms for control systems! Paper proves optimal query complexity Ω(√n/ν) for Hurwitz stability testing—deciding if linear system eigenvalues ensure convergence to zero. Nearly-tight bounds achieved using spectral projectors and amplitude estimation.
Semiclassical hydrodynamic framework predicts correlation matrix eigenvalues, entanglement entropy, and full counting statistics for freely expanding fermions at finite temperature, resolving discrepancies between theory and reservoir entropy calculations.
Hydrodynamic Theory of Correlation Matrix Eigenvalues in Expanding Free Fermionic Gas
iq.fp2.dev
November 1, 2026 at 12:54 PM
Semiclassical hydrodynamic framework predicts correlation matrix eigenvalues, entanglement entropy, and full counting statistics for freely expanding fermions at finite temperature, resolving discrepancies between theory and reservoir entropy calculations.
नियंत्रण प्रणालियों के लिए क्वांटम एल्गोरिदम! पत्र हर्विट्ज़ स्थिरता परीक्षण के लिए इष्टतम क्वेरी जटिलता Ω(√n/ν) को साबित करता है—यह निर्धारित करना कि क्या रैखिक प्रणाली के eigenvalues शून्य में अभिसरण सुनिश्चित करते हैं। वर्णक्रमीय प्रक्षेपकों और आयाम अनुमान का उपयोग करके लगभ...
हर्विट्ज़ स्थिरता परीक्षण की क्वांटम क्वेरी जटिलता
iq.fp2.dev
November 3, 2026 at 10:43 AM
नियंत्रण प्रणालियों के लिए क्वांटम एल्गोरिदम! पत्र हर्विट्ज़ स्थिरता परीक्षण के लिए इष्टतम क्वेरी जटिलता Ω(√n/ν) को साबित करता है—यह निर्धारित करना कि क्या रैखिक प्रणाली के eigenvalues शून्य में अभिसरण सुनिश्चित करते हैं। वर्णक्रमीय प्रक्षेपकों और आयाम अनुमान का उपयोग करके लगभ...
build a graph in your browser by clicking vertices and dragging to add edges, watching the top two eigenvalues race toward their theoretical bound, hunting for exact equality—this paper classifies all graphs that hit it, so found ones can be verified
A characterization of equality in the edge-localized Bollobás-Nikiforov inequality
arXiv:2610.36912 · math.CO
arxiv.org
November 3, 2026 at 9:01 AM
build a graph in your browser by clicking vertices and dragging to add edges, watching the top two eigenvalues race toward their theoretical bound, hunting for exact equality—this paper classifies all graphs that hit it, so found ones can be verified
NO VALUES LIKE EIGENVALUES AMIRITE
October 29, 2026 at 3:14 PM
NO VALUES LIKE EIGENVALUES AMIRITE
Proves that symmetric (equiangular) star graph configurations uniquely maximize ground-state eigenvalues for singular Schrödinger operators with δ′ interactions, using two distinct mathematical approaches: comparison methods for even edges and the general Birman-Schwinger tech...
Optimization of Ground-State Eigenvalues for δ′-Leaky Star Graphs
arxiv.org
October 31, 2026 at 3:50 AM
Proves that symmetric (equiangular) star graph configurations uniquely maximize ground-state eigenvalues for singular Schrödinger operators with δ′ interactions, using two distinct mathematical approaches: comparison methods for even edges and the general Birman-Schwinger tech...
But...I already wrote, coded, and produced Metaphysical Impericalization. SHA-Sealed.
Set Eigenvalues are established. The metric Kernel of data we moved from web2 Kaggle, to our Web3 sovreign micro-blockchain, is thusly available for audit on kaggle, our ipfs, as well as included in our new book.
Set Eigenvalues are established. The metric Kernel of data we moved from web2 Kaggle, to our Web3 sovreign micro-blockchain, is thusly available for audit on kaggle, our ipfs, as well as included in our new book.
October 31, 2026 at 11:37 AM
But...I already wrote, coded, and produced Metaphysical Impericalization. SHA-Sealed.
Set Eigenvalues are established. The metric Kernel of data we moved from web2 Kaggle, to our Web3 sovreign micro-blockchain, is thusly available for audit on kaggle, our ipfs, as well as included in our new book.
Set Eigenvalues are established. The metric Kernel of data we moved from web2 Kaggle, to our Web3 sovreign micro-blockchain, is thusly available for audit on kaggle, our ipfs, as well as included in our new book.
Proves that symmetric (equiangular) star graph configurations uniquely maximize ground-state eigenvalues for singular Schrödinger operators with δ′ interactions, using two distinct mathematical approaches: comparison methods for even edges and the general Birman-Schwinger tech...
Optimization of Ground-State Eigenvalues for δ′-Leaky Star Graphs
arxiv.org
October 31, 2026 at 3:50 AM
Proves that symmetric (equiangular) star graph configurations uniquely maximize ground-state eigenvalues for singular Schrödinger operators with δ′ interactions, using two distinct mathematical approaches: comparison methods for even edges and the general Birman-Schwinger tech...
New polynomial-time algorithm achieves Ω(1/√n) approximation for quartic fermionic Hamiltonian eigenvalues by combining Gaussian states with sparse Fock basis representations, improving upon purely Gaussian-state approaches.
#QuantumAlgorithms #QuantumOptimization #Research
#QuantumAlgorithms #QuantumOptimization #Research
Polynomial-time classical approximation for fermionic Hamiltonian eigenvalues beyond Gaussian states
iq.fp2.dev
October 30, 2026 at 8:57 PM
New polynomial-time algorithm achieves Ω(1/√n) approximation for quartic fermionic Hamiltonian eigenvalues by combining Gaussian states with sparse Fock basis representations, improving upon purely Gaussian-state approaches.
#QuantumAlgorithms #QuantumOptimization #Research
#QuantumAlgorithms #QuantumOptimization #Research
New polynomial-time algorithm achieves Ω(1/√n) approximation for quartic fermionic Hamiltonian eigenvalues by combining Gaussian states with sparse Fock basis representations, improving upon purely Gaussian-state approaches.
#QuantumAlgorithms #QuantumOptimization #Research
#QuantumAlgorithms #QuantumOptimization #Research
Polynomial-time classical approximation for fermionic Hamiltonian eigenvalues beyond Gaussian states
iq.fp2.dev
October 30, 2026 at 8:57 PM
New polynomial-time algorithm achieves Ω(1/√n) approximation for quartic fermionic Hamiltonian eigenvalues by combining Gaussian states with sparse Fock basis representations, improving upon purely Gaussian-state approaches.
#QuantumAlgorithms #QuantumOptimization #Research
#QuantumAlgorithms #QuantumOptimization #Research