Call for Participation : TREC 2024

CALL FOR PARTICIPATION
TEXT RETRIEVAL CONFERENCE (TREC) 2024
February 2024 – November 2024

Conducted by:
National Institute of Standards and Technology (NIST)

The Text Retrieval Conference (TREC) workshop series encourages research in information retrieval and related applications by providing a large test collection, uniform scoring procedures, and a forum for organizations interested in comparing their results. Details about TREC can be found at the TREC web site, http://trec.nist.gov.

You are invited to participate in TREC 2024. TREC 2024 will consist of a set of tasks known as “tracks”. Each track focuses on a particular subproblem or variant of the retrieval task as described below. Organizations may choose to participate in any or all of the tracks. Training and test materials are available from NIST for some tracks; other tracks will provide instructions for dataset download.

Dissemination of TREC work and results other than in the (publicly available) conference proceedings is welcomed, but the conditions of participation specifically preclude any advertising claims based on TREC results. All retrieval results submitted to NIST are published in the Proceedings and are archived on the TREC web site with the submitting organization identified.

TREC participants are added to the TREC Slack instance, and the primary mode of communication in TREC is Slack.  There is a general mailing list (trecXXXX@nist.gov) but this is used for major announcements only.  Some tracks have mailing lists which you should follow if you are interested in those tracks.

Schedule

Invitation to the special session ExMA @CBMI2024 Reykjavik, Iceland

The 21st International Conference on Content-based Multimedia Indexing (CBMI 2024) will be held in Reykjavik, Iceland next September 18-20: https://cbmi2024.org/

The conference will bring together leading experts from academia and industry interested in the broad field of content-based multimedia indexing and applications.

The Special Session on “Explainability in Multimedia Analysis” (ExMA), addresses the analysis of multimedia applications, such as person detection/tracking, face recognition or lifelog analysis, which may affect sensitive personal information. This raises both legal issues, e.g. concerning data protection and regulations in the ongoing European AI regulation, as well as ethical issues, related to potential bias in the system or misuse of these technologies. This special session focuses on AI-based explainability technologies in multimedia analysis.

The conference CBMI’2024 is supported by ACM SIGMM and the proceedings will be available at ACM Digital Library.

We would like to invite you to consider contributing a paper to this special session.

CBMI's important dates: https://cbmi2024.org/?page_id=211

Looking forward to see you at CBMI 2024.
With best regards,
Chiara Galdi

Special session organisers: Chiara Galdi, Martin Winter, Romain Giot, Romain Bourqui

**Apologies for multiple posting**
**Please distribute this call to interested parties**

Invitation to the second edition of KTH RPL Summer School in Stockholm

Invitation to the second edition of KTH RPL Summer School in Stockholm

The division for Robotics, Perception and Learning (RPL) at KTH Royal Institute of Technology is organising the second edition of the RPL Summer School, which is set to take place on 9-14 June 2024 in Stockholm, Sweden.

The summer school hosts a mix of academic and industrial researchers from around the world and aims to provide a forum that promotes new collaborations. Our school focuses on a diverse range of topics within robotics, perception, and learning, encompassing areas such as Machine Learning, Computer Vision, Robotics, Human-Robot Interaction, Planning, and Decision Making.

The summer school revolves around brainstorming and discussion sessions amongst the participants, intertwined with keynote speeches and invited talks. The aim of such a programme is for the participants to discover overlaps in their research topics, find novel ideas, and establish new points of collaboration with other researchers throughout the summer school. We hope that by the end of the event participants will have formed concrete leads for future works. A preliminary summary of the programme is as follows:

  • 6-day event from 9 to 14 of June 2024

  • Keynote speeches and invited talks

  • Panel discussion

  • Student presentations and brainstorming sessions

  • More information on summer-school.rpl.eecs.kth.se 

The summer school will take place at Happy Tammsvik resort, where participants can enjoy nature, spa, outdoor activities, and more. RPL arranges for and covers the following expenses of the summer school participants: accommodation, meals and refreshments from dinner on 9 June, to midday 14 June, as well as all the materials and activities in the course of the event.

We hope that you find the described programme interesting, in which case we’d like to ask you to fill out the application form found on our website summer-school.rpl.eecs.kth.se latest by 29 February 2024, 23:59 AoE.

In the meantime, we would be happy to answer any questions you may have via rpl-events@eecs.kth.se 

Yours faithfully,

RPL Summer School 2024 Organising Committee

CfP 50 CLEI 2024

Del 12 al 16 de agosto de 2024 se desarrollará la 50 Conferencia Latinoamericana de Informática (CLEI 2024) en la Universidad Nacional del Sur, Bahía Blanca, Argentina.

En esta edición los tracks serán: Sistemas Inteligentes,  Sistemas de Software,  Sistemas en la Práctica, Tecnología Informática, Educación en Informática.

Además habrá eventos asociados tales como: Concursos Latinoamericanos de Tesis de Maestría y Doctorado, Congreso de la Mujer Latinoamericana en Computación, Taller Latinoamericano de Ingeniería de Software Cuántico y la Escuela Latinoamericana de Informática.

La información completa la encuentra en:

https://conferencia2024.clei.org

Para enviar los trabajos se debe acceder a: https://cmt3.research.microsoft.com/CLEI2024.

Los trabajos podrán ser completos (10 páginas) o en progreso (4 páginas) escritos en formato IEEE. Los trabajos aceptados y presentados en los tracks principales de la conferencia serán publicados por IEEExplore, una selección de los mismos serán invitados a un número especial de CLEI Journal.


 FECHAS IMPORTANTES

– Envío de trabajos general: 5 de abril.
– Postulación cursos ELI temáticos. 26 de abril.
– Concursos de Tesis: 10 de mayo.
– Notificación a autores y propuestas cursos ELI: 14 de junio.

– Versión final: 19 de julio.

Invitation to submit papers to the NSIA scientific journals

 The Neutrosophic Science International Association (NSIA)
invites you to submit papers to the newly founded scientific journals:
 
Neutrosophic Optimization and Intelligent Systems (NOIS) 
Neutrosophic Systems with Applications (NSWA) 
 
Plithogenic Logic and Computation (PLC) 
HyperSoft Set Methods in Engineering (HSSE)  
Open Source. 
Fast Publication. 
No Publication Fee. 
  
There is a large variety of subjects and that may spark
your attention,
listed below:
 
Neutrosophy as a philosophy extending
the Paradoxism, the Dialectics, the Yin-Yang ancient
Chinese philosophy, the Manichaeism, and in general the Dualism,
http://fs.unm.edu/Neutrosophy-A-New-Branch-of-Philosophy.pdf

Neutrosophic set/logic/probability/statistics;

http://fs.unm.edu/eBook-Neutrosophics6.pdf (online sixth edition) 
 
Improved Definition of NonStandard Neutrosophic Logic and Introduction to Neutrosophic Hyperreals (Third version) – Imamura proven wrong, arXiv, Cornell University, New York City, USA, https://arxiv.org/ftp/arxiv/papers/1812/1812.02534.pdf, https://fs.unm.edu/NonStandardAnalysis-Imamura-proven-wrong.pdf

 

Extended Nonstandard Neutrosophic Logic, Set,
Probability based on Extended NonStandard Analysis
https://arxiv.org/ftp/arxiv/papers/1903/1903.04558.pdf  https://fs.unm.edu/AdvancesOfStandardAndNonstandard.pdf 
Neutrosophic Numbers (a+bI, where I = literal indeterminacy, I^2 = I (which is different from the numerical indeterminacy I = real set) 
Neutrosophic Algebraic Structures
and
Neutrosophic Cognitive Maps
https://arxiv.org/ftp/math/papers/0311/0311063.pdf
http://fs.unm.edu/NCMs.pdf

Interval Neutrosophic Set/Logic
https://arxiv.org/pdf/cs/0505014.pdf
http://fs.unm.edu/INSL.pdf

Degree of Dependence and Degree of Independence between the Neutrosophic Components T, I, F.
http://fs.unm.edu/NSS/DegreeOfDependenceAndIndependence.pdf
 

Neutrosophic Overset (when some neutrosophic component is > 1), 
since for example, an employee working overtime deserves a degree of
membership > 1, with respect to an employee that only works regular
full-time and whose degree of membership = 1;

Neutrosophic Underset (when some neutrosophic component is < 0), since, for example, an employee making more damage than benefit to his company deserves a degree of membership < 0, with respect to an employee that produces benefit to the company and has the degree of membership > 0;
and Neutrosophic Offset (when some neutrosophic components are off the interval [0, 1], i.e. some neutrosophic component > 1 and some neutrosophic component < 0).
Then, similarly, the Neutrosophic Logic/Measure/Probability/Statistics etc.
were extended to respectively
Neutrosophic Over-/Under-/Off- Logic /
Measure / Probability / Statistics
etc.
https://arxiv.org/ftp/arxiv/papers/1607/1607.00234.pdf
http://fs.unm.edu/NeutrosophicOversetUndersetOffset.pdf
http://fs.unm.edu/SVNeutrosophicOverset-JMI.pdf
http://fs.unm.edu/IV-Neutrosophic-Overset-Underset-Offset.pdf
http://fs.unm.edu/NSS/DegreesOf-Over-Under-Off-Membership.pdf 
Neutrosophic Tripolar Set and Neutrosophic Multipolar Set and consequently the Neutrosophic Tripolar Graph 
and Neutrosophic Multipolar Graph
http://fs.unm.edu/eBook-Neutrosophics6.pdf (p. 93)
http://fs.unm.edu/IFS-generalized.pdf

Neutrosophic Measure and Neutrosophic Probability
( chance that an event occurs, indeterminate chance of occurrence,
chance that the event does not occur )

https://arxiv.org/ftp/arxiv/papers/1311/1311.7139.pdf
http://fs.unm.edu/NeutrosophicMeasureIntegralProbability.pdf

Refined / Split the Neutrosophic Components (T, I, F) into Neutrosophic SubComponents (T1, T2, …; I1, I2, …; F1, F2, …):
https://arxiv.org/ftp/arxiv/papers/1407/1407.1041.pdf
http://fs.unm.edu/n-ValuedNeutrosophicLogic-PiP.pdf

Law of Included Multiple-Middles (as extension of the Law of Included Middle):  (<A>; <neutA1>, <neutA2>, …, <neutAn>;
<antiA>);
http://fs.unm.edu/LawIncludedMultiple-Middle.pdf 

Law of Included Infinitely-Many-Middles: (<A>;
<neutA1>, <neutA2>, …, <neutA_infinity>;
<antiA>)
https://fs.unm.edu/NSS/LawIncludedInfinitely1.pdf 
Neutrosophic Statistics (indeterminacy is introduced into classical statistics with respect to any data regarding the sample / population, probability distributions / laws / graphs / charts etc.,
with respect to the individuals that only partially belong to a sample /
population, and so on):

https://arxiv.org/ftp/arxiv/papers/1406/1406.2000.pdf
http://fs.unm.edu/NeutrosophicStatistics.pdf

 

Extension of the Analytical Hierarchy Process (AHP) 
Neutrosophic Precalculus and Neutrosophic Calculus
https://arxiv.org/ftp/arxiv/papers/1509/1509.07723.pdf
http://fs.unm.edu/NeutrosophicPrecalculusCalculus.pdf

Refined Neutrosophic Numbers
(a+ b1I1 + b2I2 + … + bnIn),
where I1, I2, …, In are
SubIndeterminacies of Indeterminacy I.
 

 (t,i,f)-Neutrosophic Graphs 
 Thesis-AntiThesis-NeutroThesis, and NeutroSynthesis
Neutrosophic Axiomatic System, neutrosophic dynamic systems, symbolic neutrosophic logic,
(t, i, f)-Neutrosophic Structures, I-Neutrosophic Structures, 
Refined Literal Indeterminacy, Quadruple Neutrosophic Algebraic Structures, 
Multiplication Law of SubIndeterminacies, and 
Neutrosophic Quadruple Numbers of the form a + bT + cI + dF, where T, I, F are literal neutrosophic components, and a, b, c, d are
real or complex numbers:

https://arxiv.org/ftp/arxiv/papers/1512/1512.00047.pdf
http://fs.unm.edu/SymbolicNeutrosophicTheory.pdf
 
Addition, Multiplication, Scalar Multiplication, Power, Subtraction, and
Division of Neutrosophic Triplets
(T, I, F) https://fs.unm.edu/CR/SubstractionAndDivision.pdf 
Neutrosophic Multisets (as generalization of classical multisets)
http://fs.unm.edu/NeutrosophicMultisets.htm

Neutrosophic Triplet Structures and
m-valued refined neutrosophic triplet structures

http://fs.unm.edu/NeutrosophicTriplets.htm

Neutrosophic Duplet Structures
http://fs.unm.edu/NeutrosophicDuplets.htm 

 
Neutrosophic Score, Accuracy, and Certainty Functions form a
total order relationship on the set of (single-valued, interval-valued, and in
general subset-valued) neutrosophic triplets (T, I, F); and these functions are used in MCDM (Multi-Criteria Decision Making):
http://fs.unm.edu/NSS/TheScoreAccuracyAndCertainty1.pdf 
Theory of Neutrosophic Evolution: Degrees of Evolution, Indeterminacy or Neutrality, and Involution (as extension of Darwin's Theory of Evolution):
http://fs.unm.edu/neutrosophic-evolution-PP-49-13.pdf 
https://fs.unm.edu/NeutrosophicEvolution.pdf

Plithogeny (as generalization of Yin-Yang, Manichaeism, Dialectics, Dualism, and Neutrosophy), and Plithogenic Set / Plithogenic Logic as generalization of MultiVariate Logic / Plithogenic Probability 

       
The Law that:
It Is Easier to Break from Inside than from Outside a
Neutrosophic Dynamic System
:
http://fs.unm.edu/EasierMaiUsor.pdf 
New types of soft sets: HyperSoft Set, IndetermSoft Set, IndetermHyperSoft Set, SuperHyperSoft Set, TreeSoft Set: http://fs.unm.edu/TSS/NewTypesSoftSets-Improved.pdf  
https://fs.unm.edu/NSS/IndetermSoftIndetermHyperSoft38.pdf (with IndetermSoft Operators acting on IndetermSoft Algebra) 
  
Neutrosophic Psychology (Neutropsyche, Refined Neutrosophic Memory: conscious, aconscious, unconscious, Neutropsychic Personality, Eros / Aoristos / Thanatos, Neutropsychic Crisp Personality):
http://fs.unm.edu/NeutropsychicPersonality-ed3.pdf

Theory of Spiral Neutrosophic Human Evolution http://fs.unm.edu/SpiralNeutrosophicEvolution.pdf 

Neutrosophic Sociology (NeutroSociology) [neutrosophic
concept, or (T, I, F)-concept, is a concept that is T% true, I% indeterminate,
and F% false]:
http://fs.unm.edu/Neutrosociology.pdf 
Refined Neutrosophic Crisp Set http://fs.unm.edu/RefinedNeutrosophicCrispSet.pdf 
        
New types of topologies: NonStandard Topology, Largest Extended NonStandard Real Topology, Neutrosophic Triplet Weak/Strong Topologies, Neutrosophic Extended Triplet Weak/Strong Topologies, Neutrosophic Duplet Topology, Neutrosophic Extended Duplet Topology, Neutrosophic MultiSet Topology, NonStandard Neutrosophic Topology, NeutroTopology, AntiTopology, Refined Neutrosophic Topology, Refined Neutrosophic Crisp Topology, SuperHyperTopology, and Neutrosophic SuperHyperTopology: 
        
Generalization of the classical Algebraic Structures to NeutroAlgebraic
Structures (or
NeutroAlgebras)  {whose operations and
axioms are partially true, partially indeterminate, and partially false}
 
as extensions of Partial Algebra, and
to AntiAlgebraic Structures (or AntiAlgebras) {whose operations and
 
axioms are totally false}. 
And, in general, extending any classical Structure, in no matter what field of knowledge, to a NeutroStructure and an AntiStructure:   
NeutroGeometry & AntiGeometry as alternatives and generalizations of the Non-Euclidean Geometries  
While the Non-Euclidean Geometries resulted from the total negation of only one specific axiom (Euclid’s Fifth Postulate), 
the AntiGeometry results from the total negation of any axiom and even of more axioms from any
geometric axiomatic system (Euclid’s, Hilbert’s, etc.), 
and the NeutroAxiom results from the partial negation of one or more axioms [and no total negation of no axiom] from  any geometric axiomatic
system.     
 
   
Real Examples of NeutroGeometry and AntiGeometry: 
  
Extension of HyperGraph to SuperHyperGraph
and Neutrosophic SuperHyperGraph
 
       
Neutrosophic Genetics:
http://fs.unm.edu/NeutrosophicGenetics.pdf 
  
Neutrosophic Number Theory (Abobala) 
        
Plithogenic Logic as a generalization of MultiVariate Logic
 
       
Plithogenic Probability and Statistics as generalizations of MultiVariate Probability and Statistics respectively
 
AH-isometry f(x+yI) = f(x) + I[f(x+y) – f(x)] 
and foundation of the Neutrosophic Euclidean Geometry 
(by Abobala & Hatip) 
       
SuperHyperAlgebra & Neutrosophic SuperHyperAlgebra
 
       
SuperHyperFunction, SuperHyperTopology
 
Symbolic Plithogenic Algebraic Structures built on the set of Symbolic Plithogenic Numbers of the form a0 + a1P1 + a2P2 + … + anPn 
where the multiplication Pi·Pj is based on the prevalence order and absorbance law http://fs.unm.edu/NSS/SymbolicPlithogenicAlgebraic39.pdf 
Neutrosophic Cryptology (Merkepci-Abobala-Allouf) 
       
MultiNeutrosophic Set
(a neutrosophic set whose elements' degrees T, I, F are evaluated by multiple sources): 
Appurtenance Equation & Inclusion Equation 
 
MultiAlism System of Thought (an open dynamic system of many opposites, with their neutralities or indeterminacies, formed by elements from many systems): 
 
SuperHyperStructure and Neutrosophic SuperHyperStructure 
  
Many Applications of the above topics in:

Artificial Intelligence, Information Systems, Computer Science, Cybernetics,
Theory Methods, Mathematical Algebraic Structures, Applied Mathematics,
Automation, Control Systems, Big Data, Engineering, Electrical, Electronic,
Philosophy, Social Science, Psychology, Biology, Biomedical, Genetics,
Engineering, Medical Informatics, Operational Research, Management Science,
Imaging Science, Photographic Technology, Instruments, Instrumentation,
Physics, Optics, Economics, Mechanics, Neurosciences, Radiology Nuclear,
Medicine, Medical Imaging, Interdisciplinary Applications, Multidisciplinary
Sciences, etc.
 
  
Prof. Dr. F. Smarandache 
Prof. Dr. M. Abdel-Basset 
Dr. Said Broumi 
Prof. Dr. Maikel Leyva-Vazquez  

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