NFT art market shows strong preferential ties among sellers and buyers.
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Paper extends knowledge gradient for preferential BO, overcoming computational challenges.
We introduce preferential behavior into the study on statistical mechanics of money circulation. The computer simulation results show that the preferential behavior can lead to power laws on distributions over both holding time and amount of money held by agents. However, some constraints are needed in generation mecha…
New framework PBBO optimizes latent functions with preferential feedback.
Local PBO methods improve preferential BO in high-dimensional problems.
PABBO optimizes user utility learning from preferential feedback, significantly faster than traditional methods.
Study explores how wealth dynamics change with preferential interactions in kinetic exchange models.
Paper introduces MPES for top-k ranking BO with preferential observations.
A method for eliciting expert beliefs using preferential questions and normalizing flows.
Researchers improve Gaussian processes to model inconsistent preferences.
In this paper we introduce the tied links, i.e. ordinary links provided with some ties between strands. The motivation for introducing such objects originates from a diagrammatical interpretation of the defining generators of the so-called algebra of braids and ties; indeed, one half of such generators can be interpret…
Tied links and the tied braid monoid were introduced recently by the authors and used to define new invariants for classical links. Here, we give a version purely algebraic-combinatoric of tied links. With this new version we prove that the tied braid monoid has a decomposition like a semi--direct group product. By usi…
Study tied links in various 3-manifolds, introducing new groups and proving theorems.
The power law has been observed in the degree distributions of many biological neural networks. Sparse deep neural networks, which learn an economical representation from the data, resemble biological neural networks in many ways. In this paper, we study if these artificial networks also exhibit properties of the power…
The question is: What does happen to the real-world networks which cause them not to grow permanently? The idea here is that real-world networks have to pay the cost of growth. We investigate the growth and trade-off between value and cost in the networks with cost and preferential attachment together. Since the prefer…
BO algorithms improve binary and preferential optimization by distinguishing between types of uncertainty.
A new noise model for preferential Bayesian optimization using user anchors.
We generalize the scale-free network model of Barabàsi and Albert [Science 286, 509 (1999)] by proposing a class of stochastic models for scale-free interdependent networks in which interdependent nodes are not randomly connected but rather are connected via preferential attachment (PA). Each network grows through the …
Bayesian optimization is an effective method for finding extrema of a black-box function. We propose a new type of Bayesian optimization for learning user preferences in high-dimensional spaces. The central assumption is that the underlying objective function cannot be evaluated directly, but instead a minimizer along …
New invariant for tied links connects states without resolution dependence.
New monoids tied to symmetric group and Jones/Brauer monoids discovered.
Using a model of wealth distribution where traders are characterized by quenched random saving propensities and trade among themselves by bipartite transactions, we mimic the enhanced rates of trading of the rich by introducing the preferential selection rule using a pair of continuously tunable parameters. The biparti…
Paper derives explicit formulas for AJ-bracket of tied links.
Study of pseudo knots, links, and knotoids with braiding and L-moves.
Proposes a TS approach for Bayesian optimization with preferential feedback.
We introduce the concept of tied links in the solid torus, which generalize naturally the concept of tied links in previously introduced by Aicardi and Juyumaya. We also define an invariant of these tied links by using skein relations, and subsequently we recover this invariant by using Jones' method over the bt-…
We propose a dynamic network model where two mechanisms control the probability of a link between two nodes: (i) the existence or absence of this link in the past, and (ii) node-specific latent variables (dynamic fitnesses) describing the propensity of each node to create links. Assuming a Markov dynamics for both mech…
A new method reduces variance in SGMCMC by preferentially subsampling data.
PGD-trained models have a preferential direction in their gradients, which improves robustness.
Let be a closed symplectic manifold of dimension with non-ellipticity. We can define an almost Kähler structure on by using the given symplectic form. Hence, we have a $\G=π_1(M)$-invariant almost Kähler structure on the universal covering, $\ti M$, of . Using Darboux coordinate charts, we globally defo…
qEUBO optimizes decision-making with noisy feedback.
We define two new invariants for tied links. One of them can be thought as an extension of the Kauffman polynomial and the other one as an extension of the Jones polynomial which is constructed via a bracket polynomial for tied links. These invariants are more powerful than both the Kauffman and the bracket polynomials…
We analyze the information-theoretic limits for the recovery of node labels in several network models. This includes the Stochastic Block Model, the Exponential Random Graph Model, the Latent Space Model, the Directed Preferential Attachment Model, and the Directed Small-world Model. For the Stochastic Block Model, the…
Paper improves PBO using Skew Gaussian Processes for better optimization.
Suppose is a surface of genus , is a surface homeomorphism isotopic to a pseudo-Anosov map and suppose $\ti S$ is the universal cover of and and are lifts of and respectively. We show there is a semiconjugacy $Θ: \ti S \to \bar Ł^s \times \bar Ł^u$ from to , …
Storytelling algorithms aim to 'connect the dots' between disparate documents by linking starting and ending documents through a series of intermediate documents. Existing storytelling algorithms are based on notions of coherence and connectivity, and thus the primary way by which users can steer the story construction…
The structure of return spillovers is examined by constructing Granger causality networks using daily closing prices of 20 developed markets from 2nd January 2006 to 31st December 2013. The data is properly aligned to take into account non-synchronous trading effects. The study of the resulting networks of over 94 sub-…
Paper discusses extending Gini score for tied rankings and case weights.
Paper predicts international trade flows using machine learning and factorization models.
Study preference-based reinforcement learning in episodic kernel MDPs.
In this paper we extend the concept of Competitivity Graph to compare series of rankings with ties ({\em partial rankings}). We extend the usual method used to compute Kendall's coefficient for two partial rankings to the concept of evolutive Kendall's coefficient for a series of partial rankings. The theoretical frame…
A variation of the preferential attachment random graph model of Barabási and Albert is defined that incorporates planted communities. The graph is built progressively, with new vertices attaching to the existing ones one-by-one. At every step, the incoming vertex is randomly assigned a label, which represents a commun…
Active learning framework for optimizing human preferences in reinforcement learning.
TPM improves medical image segmentation by separating foreground and background.
A novel model-selection method for dynamic networks using synthetic data.
We present a preferential attachment growth model to obtain the distribution of number of units in the classes which may represent business firms or other socio-economic entities. We found that is described in its central part by a power law with an exponent which depends on the probabil…
We prove that the so-called t algebra of braids and ties supports a Markov trace. Further, by using this trace in the Jones' recipe, we define invariant polynomials for classical knots and singular knots. Our invariants have three parameters. The invariant of classical knots is an extension of the Homflypt polynomial a…
Enhances BO with expert preferences about abstract properties.