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Weekly Mathematics Research seminars
at ADA University
Weekly Mathematics talks, activities, and workshops
Weekly Mathematics talks, activities, and workshops
If you want to participate as a listener or give a talk then please inform us by writing an email to yaliyev@ada.edu.az
18 October 2022
18 October 2022
Refail Alizade "Coloring Method for Solving Mathematical Olympiad Problems"
Abstract: The coloring method is mostly used in solving mathematical Olympiad problems to prove that some operations or some situations are not impossible. Recently this method has been used in counting problems to eliminate some cases and thus speed up counting. We will discuss both applications of the method.
Short Bio
Professor Refail Alizade graduated from high school in Jabrayil, Azerbaijan. He holds BS, MS and PhD degrees in Mathematics from Lomonosov Moscow State University. He served as a Scientific Researcher and Math Professor at the following Universities and Research Centers:
• Institute of Mathematics and Mechanics of Azerbaijan Academy of Sciences (1986-1990),
• Baku State University, Faculty of Mechanics and Mathematics (1990-1993),
• Dokuz Eylul University (1994-2000),
• Izmir Institute of Technology (2001-2010)
• Yasar University (since 2010).
Professor Alizade is an author of lots of papers and textbooks on Homological Algebra, Module and Ring Theory, Abelian Groups and Olympiad Problems. He got one gold and two silver medals in Azerbaijan Mathematical Olympiads when he was a high school student. Professor Alizade is one of the educators of the Turkish Mathematics Olympiad team for the International Olympiads and was a team leader of Turkish team in some competitions. He has been running the column “Problems and Solutions” in the journal “Matematik Dünyası” since 2001 and gave numerous seminars and interviews in various universities and high schools for popularization of Mathematics.
11 October 2022
11 October 2022
Yagub Aliyev "Apollonius problem and Cayley’s centro-surface, Caustics"
Abstract: In the we will discuss the monumental result by Apollonius about the number of normal to an ellipse from a given point and then we will try to generalize it to 3 and higher dimensions. Cayley's centro-surface or Caustics of an Ellipsoid and many attempts to draw it, including two of ours using GeoGebra and Maple, will be discussed as well. The talk contains many colorful images.
About the speaker:
Yagub Aliyev is Assistant Professor at ADA University. His research interests include Sturm-Liouville theory, 3x+1 Problem, History of Mathematics, Number theory, Euclidean Geometry, Inequalities etc. He is also very interested in problem-solving activities. He encourages his students to solve hard problems published in problems column of various popular math journals and to participate in mathematical Olympiads.
20 September 2022
20 September 2022
Imran Talib: "Applicability of the Spectral methods for solving ordinary fractional derivative differential equations"
Abstract: Spectral methods are efficient, reliable and stable numerical tools to solve classical and fractional derivative differential equations. The framework of these methods is based on fractional-order derivative operational matrices or fractional-order integral operational matrices of orthogonal polynomials. Two important classes of spectral methods are: spectral Tau method and spectral collocation method. However, these methods have certain numerical difficulties in applying: in spectral tau method, the residual function must be expanded as a series of orthogonal polynomials and then the initial or boundary conditions are applied as constraints; whereas in spectral collocation method, the requirement of the choice of the suitable collocation points are necessary and fractional derivative differential equations (FDDEs) must be satisfied exactly at these points. So the prime objective of this talk is to present a numerical method that is independent of both; the choice of suitable collocation points and computing the residual functions. The proposed method can be named as, "Operational Matrices Approach" that is one of the variants of the Spectral methods. The proposed method is capable of reducing the FDDEs into the Sylvester type matrix equations that are easy to solve by using any computational software. The applicability and efficiency of the proposed method will be tested by solving various fractional order problems and then comparing the results obtained otherwise in the literature.
Short bio:
Dr. Imran Talib is a Lecturer at the Department of Mathematics, Virtual University of Pakistan. He completed his PhD in applied and computational mathematics from one of the prestigious institutions, University of Management and Technology, Lahore, Pakistan. His research interests include, Fractional calculus, Spectral Methods, Orthogonal Polynomials, Fixed Point Theory, Numerical solutions of Fractional ordinary and partial differential equations. He has published 22 research articles in international peer reviewed journals. He has supervised the research of seven MS students and co-supervising the research of two PhD’s students. Currently, he is working on the development of efficient numerical methods to solve fractional derivative differential equations.
https://eu.bbcollab.com/recording/18dd9fdca7df4e33b17e6ad7ea5fc4b8
27 September 2022
27 September 2022
Ruslan Muslumov: "Applying 19th-century Algebra to Ancient Problems of Geometry"
Abstract: The Greek mathematicians were fascinated by geometrical constructions. Using only an unmarked ruler and a pair of compasses, they bisected angles, trisected line segments, and constructed squares with the same area as a given polygon. But there were three types of construction that defeated them:
1. Doubling a cube,
2. Trisecting an angle,
3. Squaring the circle.
These problems all date from the 4th-century B.C., and throughout the next two millennia valid constructions were sought without success.
I will try to sketch how the 19th-century hapless French mathematician Galois work is the fundamental tool to be able to give the proper answer to these questions.
Short bio:
Since childhood I have always been energetic and eager to learn new mathematical ideas. I competed twice in the International Mathematic Olympiads and won bronze medals. I am also winner of the Science Olympiad of Azerbaijan Republic. I have a PhD degree in Mathematics from Boğaziçi University. My main research interest is the representation theory of finite groups, especially functorial methods in representation theory. Application of functorial methods in the algebraic number theory is also one of my area of interests. I am currently an assistant professor of mathematics in the School of Business at ADA university. My door is always open to anyone who wants to talk math.
4 October 2022
4 October 2022
Nicat Aliyev "Subspace method for the estimation of large-scale structured real stability radius"
Abstract: We consider the autonomous dynamical system x′ = Ax, with A ∈ R^{n×n}. This linear dynamical system is asymptotically stable if all of the eigenvalues of A lie in the open left-half of the complex plane. In this case, the matrix A is said to be Hurwitz stable or shortly a stable matrix. In practice, the stability of a system can be violated because of perturbations such as modeling errors. In such cases, one deals with the robust stability of the system rather than its stability. The system above is said to be robustly stable if the system, as well as all of its perturbations from a certain perturbation class, are stable. To measure the robustness of the system subject to perturbations, a quantity of interest is the stability radius or in other words the distance to instability. In this paper, we focus on the estimation of the structured real stability radius for large-scale systems. We propose a subspace framework to estimate the structured real stability radius and prove that our new method converges at a quadratic rate in theory. Our method benefits from a one-sided interpolatory model order reduction technique, in the sense that the left and the right subspaces are the same. The quadratic convergence of the method is due to the certain Hermite interpolation properties between the full and reduced problems. The proposed framework estimates the structured real stability radius for large-scale systems efficiently. The efficiency of the method is demonstrated on several numerical experiments.
Subspace method for the estimation of large-scale structured real stability radius (springer.com)
Short bio:
Dr. Nicat Aliyev is a research scientist at Czech Technical University and founder of Datalogue Consulting and Training.
He received his PhD in January 2018 at Koç University, Istanbul. During his PhD studies in 2017, he visited Max Planck Institute in Magdeburg for 6 months (joined to the research group of Prof. Peter Benner) and Berlin TU for one week as a visiting researcher.
After his PhD, he started to work as an assistant professor at Istanbul Zaim University. Then, he moved back to his home country Azerbaijan, and in 2019 started to work as a research scientist at Azerbaijan National Academy of Sciences, Institute of Mathematics and Mechanics in Baku, Azerbaijan. In September 2020, he worked as an assistant professor at University French-Azerbaijan. From January 2021 to December 2021, he worked as a postdoctoral research scientist at Charles University department of Numerical Mathematics. From January 2022 till now he works as a research scientist at Czech Technical University.
10 May 2022
10 May 2022
Carsten Trunk: "Chip-Redesign via Perturbations of Differential-Algebraic Equations"
Abstract: Electrical circuits are often described via differential algebraic equations: (Es − A)x = b, s ∈ C, where A and E are n×n-matrices and E is singular. It is the aim to increase the bandwith, i.e. to change the behaviour of the modulus of the transfer function along the imaginary axis by adding additional capacities to the electrical circuit. Adding a capacity corresponds to a rank one perturbation of the matrix E.
Short bio:
Dr. Casten Trunk is professor for Applied Functional Analysis at the University of Technology Ilmenau. His research interests include differential equations, spectral and perturbation theory. The University of Technology Ilmenau is highly specialized on electrical engineering and computer science and it is the only university of technology in the federal state of Thuringia. Carsten Trunk serves as a coordinator for the EU-projekt "Spectral Optimization: From Mathematics to Physics and Advanced Technology (SOMPATY)" which is a project funded by the European Uninion within the frame "Research and Innovation Staff Exchange MSCA-RISE-2019, Horizon 2020" with 7 partners from different countries (including Azerbaijan). Moreover he was the chair for the annual meeting of the "Gesellschaft für Angewandte Mathematik und Mechanik (GAMM)" in Weimar, Germany, 2017 with about 1,000 participants. He will also be the chair of the annual meeting of the German Mathematical Society in Ilmenau 2023.
https://eu.bbcollab.com/recording/8f40f522b8f44c77b5889a4e4500e618
6 May 2022
6 May 2022
Rom Pinchasi: "Covering the Edges of a Complete Geometric Graph with Convex Polygons"
Abstract: Given a set $P$ of $n \geq 3$ points in general position in the plane, we want to find the smallest possible number of convex polygons with vertices in $P$ such that the edges of all these polygons contain all the ${n \choose 2}$ straight line segments determined by the points of $P$. We show that if $n$ is odd, the answer is $\frac{n^2-1}{8}$ regardless of the choice of $P$. The answer in the case where $n$ is even depends on the choice of $P$ and not only on $n$. The talk will focus on presenting the various aspects of the problem and the proof, as well as on their combinatorial context.
Rom Pinchasi is a professor of mathematics at the Technion - Israel Institute of Technology. His interests are in discrete geometry and combinatorics. Rom Pinchasi did his Ph.D. at the Hebrew university of Jerusalem. He taught at MIT and EPFL as well as Guandong-Technion institute of technology in China.
Abstract: Given a set $P$ of $n \geq 3$ points in general position in the plane, we want to find the smallest possible number of convex polygons with vertices in $P$ such that the edges of all these polygons contain all the ${n \choose 2}$ straight line segments determined by the points of $P$. We show that if $n$ is odd, the answer is $\frac{n^2-1}{8}$ regardless of the choice of $P$. The answer in the case where $n$ is even depends on the choice of $P$ and not only on $n$. The talk will focus on presenting the various aspects of the problem and the proof, as well as on their combinatorial context.
This is a joint work with Oren Yerushalmi.
Rom Pinchasi is a professor of mathematics at the Technion - Israel Institute of Technology. His interests are in discrete geometry and combinatorics. Rom Pinchasi did his Ph.D. at the Hebrew university of Jerusalem. He taught at MIT and EPFL as well as Guandong-Technion institute of technology in China.
26 April 2022
26 April 2022
Giovanni Barbero: Analysis of the dielectric response of a hydrogel by means of the time-fractional approach to the electrochemical impedance.
An extension of the Poisson-Nernst Planck model in terms of fractional time derivative is proposed. A new form of the displacement current is derived. The model is tested on the experimental data obtained on cells containing hydrogels of hydroxyethylcelluose.
Giovanni Barbero currently is professor of Physics of Politecnico di Torino, member of the Italian Council of Research (CNR), and member of MEPhI University in Moscow. His main collaborations for Research are with Athens University (Kapodistryian University), Sao Paulo University (Brazil), Maringa University (Brazil), and Bucharest University.
https://eu.bbcollab.com/recording/81df2f1a5bba40c68cf66e73bd5f700c
1 March 2022
1 March 2022
Igor G. Tsarkov: "Mach disks and caustic reflections, caustics, application to astrophysics "
Abstract: An important part of a special set is caustic. Dynamically, the body of a certain shape seeks to change its shape to the caustic of this form (in the absence or disparaging small forces of interaction). This explains the evolution of Elliptical (ellipsoid-shaped) galaxies, as younger ones, to Spiral and to Spiral with a jumper (Spiral barred) galaxies. It also explains the existence of galaxies with a polar ring. In short, caustics is the law of evolution of forms. It should be noted that the idea of forms of galaxies as caustics, generated by gravitational waves, belongs to Ya. B. Zeldovich.
We will consider stable structures (the reflection caustics) in the dynamical process of reflection of waves, which, in our opinion, are nothing else than the well-known Mach disks (rhombuses, or diamonds). We construct models in which the medium internal velocity and/or its distribution inside the medium is allowed.
The reflection law underlying the construction of the corresponding models was put forward in paper ( I. G. Tsar'kov Smooth solutions of the eikonal equation and the behaviour of local minima of the distance function. Izv. Math. 2019.V. 83 (6). P. 1234—1258).
We will consider a domain whose boundary separates two media. In this case, a special position of boundary points generates excitation waves, which when passing through the domain have multiple reflections from its boundary inside this domain.
We will study the caustic of this process, i.e., the spot of matter compression inside the domain (usually, in the case of gases) or of pressure elevation (usually, for liquids).
We will give an algorithm for construction of such a set, which will be called the reflection caustic.
As examples of such sets, we mention the Mach disks, which appear in various natural phenomena:
plasma plumes of jet-propelled engines, jets of water downstream pipes or water taps, rock avalanches, and in many other natural and anthropogenic phenomena.
Igor. G. Tsar’kov is a professor of mathematics -
Faculty of Mechanics and Mathematics, Lomonosov Moscow State University, Moscow, Russia,
Moscow Center for Fundamental and Applied Mathematics, Moscow, Russia.
His interests are in theory of approximations, smooth approximations, extension of maps and in theory of differential equations.
Academic degree: Doctor of Physical and Mathematical Sciences (1995). Academic title: Professor (2003).
https://eu.bbcollab.com/recording/62b85dff78a143d1917544ff1672c627
15 February 2022
15 February 2022
Rza Mustafayev: "Weighted Hardy-type inequalities
Abstract: In this talk, we present the characterization of the weighted Hardy-type inequalities via discretization.
Rza Mustafayev is a professor of mathematics at the Karamanoglu Mehmetbey University. His interests include real and functional analysis, function spaces, weighted inequalities, applications to PDEs. He did his PhD at the Institute of Mathematics and Mechanics of the National Academy of Sciences of Azerbaijan. Also, he taught at Kirikkale University in Turkey.
https://eu.bbcollab.com/recording/e56dc06c80704988aabe3cece67893ff
8 February 2022
8 February 2022
Different time: 13:00 Baku time
John Butcher: "B-series and Applications. The order of Runge–Kutta and General Linear Methods"
Abstract: Given an initial value problem y'(x) = f(y(x)), y(x_0) = y_0, and a unit time distance h, many questions can be asked, such as
I. What is the solution at x = x_0 +h?
II. What is the approximate solution at x = x_0 +h, computed by a Runge–Kutta method?
These can be typically written as series (a “B-series”). One of our aims will be to become familiar with the quantities appearing in this series.
https://eu.bbcollab.com/recording/b4f62b89967e422387fe5894bccfa02e
Abstract: Given an initial value problem y'(x) = f(y(x)), y(x_0) = y_0, and a unit time distance h, many questions can be asked, such as
I. What is the solution at x = x_0 +h?
II. What is the approximate solution at x = x_0 +h, computed by a Runge–Kutta method?
These can be typically written as series (a “B-series”). One of our aims will be to become familiar with the quantities appearing in this series.
https://eu.bbcollab.com/recording/b4f62b89967e422387fe5894bccfa02e
1 February 2022
1 February 2022
Vugar Musayev: "Lattice based Cryptography"
Abstract: Most public key cryptosystems are based on the difficulty of factoring large numbers and finding discrete logarithm in a finite group. Considering the post-quantum cryptography requirements, hard problems in the theory of lattices are promising for public key cryptosystems. The Shortest Vector Problem (SVP) and the Closest Vector Problem (CVP) will be discussed as the main hard problems for lattice-based cryptosystems.
https://eu.bbcollab.com/recording/8f45295d61c145adb59d4e2e30a73bd4
25 January 2022
25 January 2022
Rom Pinchasi : "Puzzles and Mathematics "Abstract: We demonstrate the interaction between beautiful puzzles and interesting mathematics. Many interesting results in mathematics emerged from math puzzles and in the other directioninteresting mathematics gives rise to beautiful puzzles. In the talk we will give several examples for puzzles and mathematical results and the interchange between them. Many simple and beautiful puzzles are still open mathematical problems.
Here is one: Is it possible to place an odd number of unit discs in theplane such that the areaof all the points that belong to odd number of the discs is smaller than$\pi$?
Rom Pinchasi is a professor of mathematics at the Technion - Israel Institute of Technology. His interests are in discrete geometry and combinatorics. Rom Pinchasi did his Ph.D. at the Hebrew university of Jerusalem. He taught at MIT and EPFL as well as Guandong-Technion institute of technology in China.
Here is one: Is it possible to place an odd number of unit discs in theplane such that the areaof all the points that belong to odd number of the discs is smaller than$\pi$?
Rom Pinchasi is a professor of mathematics at the Technion - Israel Institute of Technology. His interests are in discrete geometry and combinatorics. Rom Pinchasi did his Ph.D. at the Hebrew university of Jerusalem. He taught at MIT and EPFL as well as Guandong-Technion institute of technology in China.
21 December 2021
21 December 2021
Edward Barbeau: "Quadratic Allemands"
Abstract: A certain type problem in competitions presents the candidates with a recursion such as x_(n+1) = ((x_n)^2 + 1)/x_(n−1) with x_0 = x_1 = 1 and requires them to show that each entry is an integer. The trick is to find a linear recurrence that it satisfies, in this case, x_(n+1_ = 3x_n − x_(n−1). We now have both the sum and the product of x_(n+1) and x_(n−1), so we can recognize them as the solutions of the quadratic equation 0 = h(x, xn) = x^2 − 3(x_n)x + (x_n − 1) = (x^2 + (x_n)^2) − 3(x_n)x − 1. This suggests a method of defining a sequence that starts with a symmetric function h(x, y) that is quadratic in each variable and quadratic in each of them, along with a “seed” x_0, such that for each integer n, the entries x_(n+1) and x_(n−1) satisfy the quadratic equation h(x, x_n) = 0. Thus 0 = h(x_n, x_(n+1)) = h(x_(n+1), x_n). Such sequences are called allemands. We look at some particular cases. While we have a few preliminary results, it is not clear that this is more than a novelty, and we leave as an open question as to whether a significant body of results can be laid on this foundation. The final frontier of more general h(x, y) has yet to be explored.
https://eu.bbcollab.com/recording/aa14deaa55cf44ce97cf4354d9ee5263
Abstract: A certain type problem in competitions presents the candidates with a recursion such as x_(n+1) = ((x_n)^2 + 1)/x_(n−1) with x_0 = x_1 = 1 and requires them to show that each entry is an integer. The trick is to find a linear recurrence that it satisfies, in this case, x_(n+1_ = 3x_n − x_(n−1). We now have both the sum and the product of x_(n+1) and x_(n−1), so we can recognize them as the solutions of the quadratic equation 0 = h(x, xn) = x^2 − 3(x_n)x + (x_n − 1) = (x^2 + (x_n)^2) − 3(x_n)x − 1. This suggests a method of defining a sequence that starts with a symmetric function h(x, y) that is quadratic in each variable and quadratic in each of them, along with a “seed” x_0, such that for each integer n, the entries x_(n+1) and x_(n−1) satisfy the quadratic equation h(x, x_n) = 0. Thus 0 = h(x_n, x_(n+1)) = h(x_(n+1), x_n). Such sequences are called allemands. We look at some particular cases. While we have a few preliminary results, it is not clear that this is more than a novelty, and we leave as an open question as to whether a significant body of results can be laid on this foundation. The final frontier of more general h(x, y) has yet to be explored.
https://eu.bbcollab.com/recording/aa14deaa55cf44ce97cf4354d9ee5263
14 December 2021
14 December 2021
Kamal Diki: "Fock spaces: complex and quaternionic cases"
Abstract: Fock spaces and related integral transforms are very important tools that appear in mathematical physics, in particular in quantum mechanics. In this talk, I will start by presenting some well-known properties of such spaces and explain the motivations behind. Then, I will present various recent results on these spaces in complex and quaternionic analysis.
https://eu.bbcollab.com/recording/4a754838551948a9a1df19ad01c12667
Abstract: Fock spaces and related integral transforms are very important tools that appear in mathematical physics, in particular in quantum mechanics. In this talk, I will start by presenting some well-known properties of such spaces and explain the motivations behind. Then, I will present various recent results on these spaces in complex and quaternionic analysis.
https://eu.bbcollab.com/recording/4a754838551948a9a1df19ad01c12667
30 November 2021
30 November 2021
Samin Malik:“Optimal Control Theory. Pontryagin’s Maximum Principle".
Abstract: In this seminar we will talk about the history and initial applications of the optimal control theory, main notions, and development direction. Some fundamental problems of calculus of variations will be stated for studying optimal control. Also, some necessary conditions in optimal control theory will be discussed with their application areas. Pontryagin’s maximum principle will be given with its proof and some corollaries. This seminar will be a short and quick overview of introduction to necessary conditions in optimal control theory.
https://eu.bbcollab.com/recording/8b8a0bce72c3454c8343d1a89ae23049
Abstract: In this seminar we will talk about the history and initial applications of the optimal control theory, main notions, and development direction. Some fundamental problems of calculus of variations will be stated for studying optimal control. Also, some necessary conditions in optimal control theory will be discussed with their application areas. Pontryagin’s maximum principle will be given with its proof and some corollaries. This seminar will be a short and quick overview of introduction to necessary conditions in optimal control theory.
https://eu.bbcollab.com/recording/8b8a0bce72c3454c8343d1a89ae23049
23 November 2021
23 November 2021
Sidney Morris: "Pure Mathematics, Applications, and Writing Proofs"
Abstract: What is Pure Mathematics? Is it useful? What is Proof? How to write Proofs. Topology.https://youtu.be/4v2rjBYBoyI
Abstract: What is Pure Mathematics? Is it useful? What is Proof? How to write Proofs. Topology.https://youtu.be/4v2rjBYBoyI
16 November 2021
16 November 2021
Amanov Alimzhan: "Higher dimensional partitions and MacMahon statistics"
Abstract: We study some combinatorial properties of higher-dimensional partitions which generalize plane partitions. We present a natural bijection between d-dimensional partitions and d-dimensional arrays of nonnegative integers. This bijection has a number of important applications. We introduce a statistic on d-dimensional partitions, called the corner-hook volume, whose generating function has the formula of MacMahon's conjecture. We obtain multivariable formulas whose specializations give analogues of various formulas known for plane partitions. We also introduce higher-dimensional analogues of dual Grothendieck polynomials which are quasisymmetric functions and whose specializations enumerate higher-dimensional partitions of a given shape. Finally, we show probabilistic connections with a directed last passage percolation model in ℤd.
https://eu.bbcollab.com/recording/4b64bbbe73464bb5be57f35b0eff5e91
Abstract: We study some combinatorial properties of higher-dimensional partitions which generalize plane partitions. We present a natural bijection between d-dimensional partitions and d-dimensional arrays of nonnegative integers. This bijection has a number of important applications. We introduce a statistic on d-dimensional partitions, called the corner-hook volume, whose generating function has the formula of MacMahon's conjecture. We obtain multivariable formulas whose specializations give analogues of various formulas known for plane partitions. We also introduce higher-dimensional analogues of dual Grothendieck polynomials which are quasisymmetric functions and whose specializations enumerate higher-dimensional partitions of a given shape. Finally, we show probabilistic connections with a directed last passage percolation model in ℤd.
https://eu.bbcollab.com/recording/4b64bbbe73464bb5be57f35b0eff5e91
9 November 2021
9 November 2021
Yagub Aliyev: "Nasireddin Tusi’s legacy: His books Tahriri Majisti and Tahriru-Usulil-Hendese vel-Hisab"
Abstract: Two new copies of Nasireddin Tusi's Tahrirs were discovered in the library of Ottoman Sultan Mehmet The Conqueror. In the talk we will discuss the history of these books and mathematics in them. Every participant of the talk will obtain a copy of the book.
https://eu.bbcollab.com/recording/7280813612bb494ca704cd852c872094
Abstract: Two new copies of Nasireddin Tusi's Tahrirs were discovered in the library of Ottoman Sultan Mehmet The Conqueror. In the talk we will discuss the history of these books and mathematics in them. Every participant of the talk will obtain a copy of the book.
https://eu.bbcollab.com/recording/7280813612bb494ca704cd852c872094
2 November 2021
2 November 2021
Eldar Hajilarov: "Gödel’s Incompleteness Theorems for Programmers and Engineers"
https://eu.bbcollab.com/recording/bbc04ee4b84043d895d1229cadbc4613
https://eu.bbcollab.com/recording/bbc04ee4b84043d895d1229cadbc4613
26 October 2021
26 October 2021
Zhandos Yessenbayev: "Computational Topology for unsupervised speech and language processing"https://eu.bbcollab.com/recording/987e425793a344b1bbaee356c27a46c9
19 October 2021
19 October 2021
Samin Malik: "Calculus of Variation"https://eu.bbcollab.com/recording/5b6b2f7b60b14d60a97a2af27f1e0db9
28 September 2021
28 September 2021
Elchin Hasanalizade: "On multiplicative functions additive on Goldbach type sets"
21 September 2021
21 September 2021
Fuad Hajiyev: "Toplogy and its applications"
14 September 2021
14 September 2021
Yagub Aliyev: "Interception and nonlinear differential equations"
The goal of these events is to bring research mathematicians together from across the globe.
The goal of these events is to bring research mathematicians together from across the globe.
We discuss research problems and their solutions from all fields of Mathematics
The Speakers
The Speakers
Imran Talib
Imran Talib
Virtual University of Pakistan, Pakistan
Ruslan Muslumov
Ruslan Muslumov
ADA University, Azerbaijan
Nicat Aliyev
Nicat Aliyev
Czech Technical University, Czechia
Refail Alizade
Refail Alizade
Yasar University, Türkiye
John C. Butcher
John C. Butcher
University of Auckland, New Zealand
Rza Mustafayev
Rza Mustafayev
Karamanoglu Mehmetbey University, Türkiye
Carsten Trunk
Carsten Trunk
University of Technology Ilmenau, Germany
Igor Tsarkov
Igor Tsarkov
Moscow State University, Russia
Rom Pinchasi
Rom Pinchasi
Technion - Israel Institute of Technology, Israel
Edward Barbeau
Edward Barbeau
University of Toronto, Canada
Kamal Diki
Kamal Diki
Politecnico di Milano, Italy
Alimzhan Amanov
Alimzhan Amanov
Kazakh-British Technical University, Kazakistan
Elchin Hasanalizade
Elchin Hasanalizade
University of Lethbridge, Canada
Zhandos Yessenbayev
Zhandos Yessenbayev
Nazarbayev University, Kazakistan
Eldar Hajilarov
Eldar Hajilarov
Federation University, Australia
Sidney Morris
Sidney Morris
Federation University, Australia
The Speakers
The Speakers
Fuad Hajiyev
Fuad Hajiyev
ADA University
Vugar Musayev
Vugar Musayev
ADA University
Yagub Aliyev
Yagub Aliyev
ADA University
Samin Malik
Samin Malik
ADA University
The Venue
The Venue
ADA University
ADA University
Baku, Azerbaijan
Baku, Azerbaijan
We are a university with four Schools. Our School of Public and International Affairs, School of Business, School of IT and Engineering, School of Education offer both graduate and undergraduate degrees.
Ours is a community of academic excellence, accountability, shared governance, honor, integrity, transparency, diversity, collaboration, communication and social responsibility that empowers individuals to challenge conventional thinking in pursuit of new ideas.
Let us know if you want to attend.
Let us know if you want to attend.
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