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Seminar information archive
Seminar information archive ～04/26｜Today's seminar 04/27 | Future seminars 04/28～
2005/06/27
Seminar on Geometric Complex Analysis
10:30-12:00 Room #128 (Graduate School of Math. Sci. Bldg.)
相原義弘 (沼津高専)
Uniqueness problem of analytic coverng spaces
相原義弘 (沼津高専)
Uniqueness problem of analytic coverng spaces
2005/06/22
Seminar on Mathematics for various disciplines
16:30-17:30 Room #056 (Graduate School of Math. Sci. Bldg.)
Y. H. Richard Tsai (University of Texas)
Threshold Dynamics for the Piecewise Constant
http://coe.math.sci.hokudai.ac.jp/sympo/various/index.html
Y. H. Richard Tsai (University of Texas)
Threshold Dynamics for the Piecewise Constant
[ Abstract ]
We propose an efficient algorithm for minimizing the piecewise constant Mumford-Shah functional of image segmentation. It is based on the threshold dynamics of Merriman, Bence, and Osher for evolving an interface by its mean curvature. We show that a very fast minimization can be achieved by alternating the solution of a linear parabolic partial differential equation and simple thresholding. We discuss our current work of extending this line of work to higher order accuracy and to applications involving Willmore flow.
[ Reference URL ]We propose an efficient algorithm for minimizing the piecewise constant Mumford-Shah functional of image segmentation. It is based on the threshold dynamics of Merriman, Bence, and Osher for evolving an interface by its mean curvature. We show that a very fast minimization can be achieved by alternating the solution of a linear parabolic partial differential equation and simple thresholding. We discuss our current work of extending this line of work to higher order accuracy and to applications involving Willmore flow.
http://coe.math.sci.hokudai.ac.jp/sympo/various/index.html
2005/06/15
PDE Real Analysis Seminar
10:30-11:30 Room #056 (Graduate School of Math. Sci. Bldg.)
中井英一 (大阪教育大学)
Singular and fractional integral operators on function spaces related to Morrey spaces
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
中井英一 (大阪教育大学)
Singular and fractional integral operators on function spaces related to Morrey spaces
[ Abstract ]
It is known that the Hardy-Littlewood maximal operator, singular integral operators and fractional integral operators are bounded on L^p spaces and Morrey spaces. We extend the boundedness to generalized Morrey spaces, Orlicz-Morrey spaces, etc.
[ Reference URL ]It is known that the Hardy-Littlewood maximal operator, singular integral operators and fractional integral operators are bounded on L^p spaces and Morrey spaces. We extend the boundedness to generalized Morrey spaces, Orlicz-Morrey spaces, etc.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
2005/06/08
PDE Real Analysis Seminar
10:30-11:30 Room #056 (Graduate School of Math. Sci. Bldg.)
宮地晶彦 (東京女子大学)
Weighted Hardy spaces on an interval and Jacobi series
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
宮地晶彦 (東京女子大学)
Weighted Hardy spaces on an interval and Jacobi series
[ Abstract ]
For the classical Hardy class consisting of functions holomorphic in the unit disc, the Burkholder-Gundy-Silverstein theorem gives a characterization of the class in terms of certain maximal functions. We give a variant of this theorem related to weighted Hardy spaces on the interval(0,$\\pi$) and generalized holomorphic functions efined through ultraspherical (Gegenbauer) polynomials.
[ Reference URL ]For the classical Hardy class consisting of functions holomorphic in the unit disc, the Burkholder-Gundy-Silverstein theorem gives a characterization of the class in terms of certain maximal functions. We give a variant of this theorem related to weighted Hardy spaces on the interval(0,$\\pi$) and generalized holomorphic functions efined through ultraspherical (Gegenbauer) polynomials.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
2005/06/06
Seminar on Geometric Complex Analysis
10:30-12:00 Room #128 (Graduate School of Math. Sci. Bldg.)
大沢健夫 (名大多元数理)
Application of Hartogs type extension theorems to Levi flats in Kaehler manifolds
大沢健夫 (名大多元数理)
Application of Hartogs type extension theorems to Levi flats in Kaehler manifolds
2005/06/01
PDE Real Analysis Seminar
10:30-11:30 Room #056 (Graduate School of Math. Sci. Bldg.)
Jong-Shenq-Guo (国立台湾師範大学)
Annihilation of wave fronts of a reaction-diffusion equation
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Jong-Shenq-Guo (国立台湾師範大学)
Annihilation of wave fronts of a reaction-diffusion equation
[ Abstract ]
We shall present some recent results on the existence and uniqueness of 2-front entire solutions of a reaction-diffusion equation. These entire solutions behave as two opposite wave fronts approaching each other from both sides of the x-axis and then annihilating in a finite time.
[ Reference URL ]We shall present some recent results on the existence and uniqueness of 2-front entire solutions of a reaction-diffusion equation. These entire solutions behave as two opposite wave fronts approaching each other from both sides of the x-axis and then annihilating in a finite time.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
2005/05/30
Seminar on Geometric Complex Analysis
10:30-12:00 Room #128 (Graduate School of Math. Sci. Bldg.)
宮岡礼子 (九大数理)
全曲率有限な完備極小曲面のガウス写像の除外値について
宮岡礼子 (九大数理)
全曲率有限な完備極小曲面のガウス写像の除外値について
2005/05/25
PDE Real Analysis Seminar
10:30-11:30 Room #056 (Graduate School of Math. Sci. Bldg.)
Vincenzo Vespri (Dipartimento di Matematica Ulisse Dini Viale Morgagni) 10:30-11:30
Some regularity results for Stefan equation
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Paolo Marcellini (Università degli Studi di Firenze) 11:45-12:45
Nonlinear elliptic systems with general growth
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Vincenzo Vespri (Dipartimento di Matematica Ulisse Dini Viale Morgagni) 10:30-11:30
Some regularity results for Stefan equation
[ Abstract ]
We consider the eqation $\\beta (u)_t = A(u)$ where $A$ is an elliptic operator and $\\beta$ is a maximal graph. Under suitable hypothesis on $\\beta$ and $A$ we prove the continuity of local solutions extendind some techniques introduced in the 80's.
[ Reference URL ]We consider the eqation $\\beta (u)_t = A(u)$ where $A$ is an elliptic operator and $\\beta$ is a maximal graph. Under suitable hypothesis on $\\beta$ and $A$ we prove the continuity of local solutions extendind some techniques introduced in the 80's.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Paolo Marcellini (Università degli Studi di Firenze) 11:45-12:45
Nonlinear elliptic systems with general growth
[ Abstract ]
We prove \\textit{local Lipschitz-continuity} and, as a consequence, $C^{k}$%\\textit{\\ and }$C^{\\infty }$\\textit{\\ regularity} of \\textit{weak} solutions $u$ for a class of \\textit{nonlinear elliptic differential systems} of the form $\\sum_{i=1}^{n}\\frac{\\partial }{\\partial x_{i}}a_{i}^{\\alpha}(Du)=0,\\;\\alpha =1,2\\dots m$. The \\textit{growth conditions} on the dependence of functions $a_{i}^{\\alpha }(\\cdot )$ on the gradient $Du$ are so mild to allow us to embrace growths between the \\textit{linear} and the \\textit{exponential} cases, and they are more general than those known in the literature.
[ Reference URL ]We prove \\textit{local Lipschitz-continuity} and, as a consequence, $C^{k}$%\\textit{\\ and }$C^{\\infty }$\\textit{\\ regularity} of \\textit{weak} solutions $u$ for a class of \\textit{nonlinear elliptic differential systems} of the form $\\sum_{i=1}^{n}\\frac{\\partial }{\\partial x_{i}}a_{i}^{\\alpha}(Du)=0,\\;\\alpha =1,2\\dots m$. The \\textit{growth conditions} on the dependence of functions $a_{i}^{\\alpha }(\\cdot )$ on the gradient $Du$ are so mild to allow us to embrace growths between the \\textit{linear} and the \\textit{exponential} cases, and they are more general than those known in the literature.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
2005/05/23
Seminar on Geometric Complex Analysis
10:30-12:00 Room #128 (Graduate School of Math. Sci. Bldg.)
赤堀隆夫 (兵庫県立大物質理学)
A-branes from CR-geometry
赤堀隆夫 (兵庫県立大物質理学)
A-branes from CR-geometry
2005/05/18
PDE Real Analysis Seminar
10:30-11:30 Room #056 (Graduate School of Math. Sci. Bldg.)
剣持信幸 (千葉大学)
A model of damage evolution in viscous locking material.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
剣持信幸 (千葉大学)
A model of damage evolution in viscous locking material.
[ Abstract ]
A model problem, describing the damage evolution for instance in some composite materials, is considered. The model is a system of nonlinear PDEs, which are kinetic equations for the displacement and damage quantity in the material. They are both heavily nonlinear parabolic equations, and one of them is of degenerate type. In this talk, the existence of a global in time solution is shown with some key ideas.
[ Reference URL ]A model problem, describing the damage evolution for instance in some composite materials, is considered. The model is a system of nonlinear PDEs, which are kinetic equations for the displacement and damage quantity in the material. They are both heavily nonlinear parabolic equations, and one of them is of degenerate type. In this talk, the existence of a global in time solution is shown with some key ideas.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
2005/05/16
Seminar on Geometric Complex Analysis
10:30-12:00 Room #128 (Graduate School of Math. Sci. Bldg.)
野口潤次郎 (東大数理)
Algebraic degeneracy of holomorphic curves
野口潤次郎 (東大数理)
Algebraic degeneracy of holomorphic curves
2005/05/09
Seminar on Geometric Complex Analysis
10:30-12:00 Room #128 (Graduate School of Math. Sci. Bldg.)
林本厚志 (長野高専)
レビ形式が退化する、あるクラスの実超曲面の定義関数について
林本厚志 (長野高専)
レビ形式が退化する、あるクラスの実超曲面の定義関数について
2005/04/25
Seminar on Geometric Complex Analysis
10:30-12:00 Room #128 (Graduate School of Math. Sci. Bldg.)
藤川英華 (東工大情報理工)
停留的写像類群とタイヒミュラー空間への作用
藤川英華 (東工大情報理工)
停留的写像類群とタイヒミュラー空間への作用
2005/04/20
PDE Real Analysis Seminar
10:30-11:30 Room #056 (Graduate School of Math. Sci. Bldg.)
酒井 良 (都立大学)
Small modifications of quadrature domains around a cusp
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
酒井 良 (都立大学)
Small modifications of quadrature domains around a cusp
[ Abstract ]
A flow which is produced by injection of fluid into the narrow gap between two parallel planes is called a Hele-Shaw flow. We regard the flow as an increasing family of plane domains and discuss the case that the initial domain has a cusp on the boundary. We give sufficient conditions for the cusp to be a laminar-flow point.
[ Reference URL ]A flow which is produced by injection of fluid into the narrow gap between two parallel planes is called a Hele-Shaw flow. We regard the flow as an increasing family of plane domains and discuss the case that the initial domain has a cusp on the boundary. We give sufficient conditions for the cusp to be a laminar-flow point.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
2005/04/18
Seminar on Geometric Complex Analysis
10:30-12:00 Room #128 (Graduate School of Math. Sci. Bldg.)
厚地 淳 (慶大経済)
エネルギー有限な有理形関数の除外点の個数について
厚地 淳 (慶大経済)
エネルギー有限な有理形関数の除外点の個数について
2005/03/23
PDE Real Analysis Seminar
10:30-11:30 Room #122 (Graduate School of Math. Sci. Bldg.)
Helmut Abels (Max Planck Institute)
Pseudodifferential Boundary Value Problems with Non-Smooth Coefficients
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Helmut Abels (Max Planck Institute)
Pseudodifferential Boundary Value Problems with Non-Smooth Coefficients
[ Abstract ]
We discuss an operator class that models elliptic differential boundary value problems as well as their solution operators and is closed under compositions. It was introduced by Boutet de Monvel in 1971 and provides a powerful tool to calculate with symbols associated to these operators. But the standard calculus and most of its further developments require that the symbols have smooth coefficient in the space and phase variable. We present some results which extend the calculus to symbols which have limited smoothness in the space variable. Such an extension is nescessary to apply the calculus to nonlinear partial differential boundary value problems and free boundary value problems.
[ Reference URL ]We discuss an operator class that models elliptic differential boundary value problems as well as their solution operators and is closed under compositions. It was introduced by Boutet de Monvel in 1971 and provides a powerful tool to calculate with symbols associated to these operators. But the standard calculus and most of its further developments require that the symbols have smooth coefficient in the space and phase variable. We present some results which extend the calculus to symbols which have limited smoothness in the space variable. Such an extension is nescessary to apply the calculus to nonlinear partial differential boundary value problems and free boundary value problems.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
2005/03/02
PDE Real Analysis Seminar
10:30-11:30 Room #270 (Graduate School of Math. Sci. Bldg.)
Italo Capuzzo-Dolcetta (Universita di Roma) 10:30-11:30
The maximum principle in unbounded domains
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Antonio Siconolfi (Universita di Roma) 11:45-12:45
Aubry set and applications
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Italo Capuzzo-Dolcetta (Universita di Roma) 10:30-11:30
The maximum principle in unbounded domains
[ Abstract ]
The issue of the talk is the validity of the Weak Maximum Principle for functions u satisfying a second-order partial differential inequality of the form
(*) F(x,u,Du,D^2u) ≧ 0
in a domain A of the n-dimensional euclidean space.
The main result presented in the lecture is that for bounded above upper semicontinuous functions verifying
(*) in the viscosity sense, the inequality u≦ 0 on the boundary ∂A is propagated in the interior of the domain itself, under suitable conditions on F and A.
These conditions include ellipticity of F, a general geometric condition on the (possibly) unbounded domain A and a joint requirement involving the spread of A and the decay of first order terms at infinity.
This result, contained in I.C.D, A.Leoni, A.Vitolo "The Alexandrov-Bakelman-Pucci weak Maximum Principle for fully nonlinear equations in unbounded domains", to appear in Comm.in PDE's, extends previous results due to X.Cabré and L.Caffarelli-X.Cabré.
In the second part of the talk we present different versions of Weak Maximum Principle, namely for solutions growing exponentially fast of (*) in narrow domains and for solutions of
(**) F(x,u,Du,D^2u) + c(x)u ≧ 0
(c changing sign) in domains of small measure.
[ Reference URL ]The issue of the talk is the validity of the Weak Maximum Principle for functions u satisfying a second-order partial differential inequality of the form
(*) F(x,u,Du,D^2u) ≧ 0
in a domain A of the n-dimensional euclidean space.
The main result presented in the lecture is that for bounded above upper semicontinuous functions verifying
(*) in the viscosity sense, the inequality u≦ 0 on the boundary ∂A is propagated in the interior of the domain itself, under suitable conditions on F and A.
These conditions include ellipticity of F, a general geometric condition on the (possibly) unbounded domain A and a joint requirement involving the spread of A and the decay of first order terms at infinity.
This result, contained in I.C.D, A.Leoni, A.Vitolo "The Alexandrov-Bakelman-Pucci weak Maximum Principle for fully nonlinear equations in unbounded domains", to appear in Comm.in PDE's, extends previous results due to X.Cabré and L.Caffarelli-X.Cabré.
In the second part of the talk we present different versions of Weak Maximum Principle, namely for solutions growing exponentially fast of (*) in narrow domains and for solutions of
(**) F(x,u,Du,D^2u) + c(x)u ≧ 0
(c changing sign) in domains of small measure.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Antonio Siconolfi (Universita di Roma) 11:45-12:45
Aubry set and applications
[ Abstract ]
For given Hamiltonian H(x, p) continuous and quasiconvex in the second argument, defined in Rn × Rn or on the cotangent bundle of a compact boundaryless manifold, we consider the equation
H= c
with c critical value, i.e. for which the equation admits locally Lipschitzcontinuous a.e. subsolutions, but not strict subsolutions. We show that there is a subset of the state variable space, called Aubry set and denoted by A, where the obstruction to the existence of such subsolutions is concentrated. We give a metric characterization of A, and we discuss its main properties.
They are applied to a projection problem in a Banach space, to the study of the largetime behaviour of subsolutions to a timedependent HamiltonJacobi equation, and to construct a Lyapunov function for a perturbed dynamics, under suitable stability assumptions.
[ Reference URL ]For given Hamiltonian H(x, p) continuous and quasiconvex in the second argument, defined in Rn × Rn or on the cotangent bundle of a compact boundaryless manifold, we consider the equation
H= c
with c critical value, i.e. for which the equation admits locally Lipschitzcontinuous a.e. subsolutions, but not strict subsolutions. We show that there is a subset of the state variable space, called Aubry set and denoted by A, where the obstruction to the existence of such subsolutions is concentrated. We give a metric characterization of A, and we discuss its main properties.
They are applied to a projection problem in a Banach space, to the study of the largetime behaviour of subsolutions to a timedependent HamiltonJacobi equation, and to construct a Lyapunov function for a perturbed dynamics, under suitable stability assumptions.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
2005/01/26
PDE Real Analysis Seminar
10:30-11:30 Room #122 (Graduate School of Math. Sci. Bldg.)
Matthias Hieber (ダルムシュタット工科大学)
L^p-Theory of the Navier-Stokes flow past rotating or moving obstacles
Matthias Hieber (ダルムシュタット工科大学)
L^p-Theory of the Navier-Stokes flow past rotating or moving obstacles
[ Abstract ]
In this talk we consider the equation of Navier-Stokes in the exterior of a rotating or moving domain. Using techniques from the analysis of Ornstein-Uhlenbeck operators it is shown that, after rewriting the problem on a fixed domain $\\Omega$, the solution of the linearized equation is governed by a $C_0$-semigroup on $L^p_\\sigma(\\Omega)$ for $1
[ Reference URL ]
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
In this talk we consider the equation of Navier-Stokes in the exterior of a rotating or moving domain. Using techniques from the analysis of Ornstein-Uhlenbeck operators it is shown that, after rewriting the problem on a fixed domain $\\Omega$, the solution of the linearized equation is governed by a $C_0$-semigroup on $L^p_\\sigma(\\Omega)$ for $1
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
2005/01/24
Seminar on Geometric Complex Analysis
10:30-12:00 Room #128 (Graduate School of Math. Sci. Bldg.)
金子 宏 (東京理科大)
Hausdorff measure and exceptional sets in Dirichlet space theory on local fields
金子 宏 (東京理科大)
Hausdorff measure and exceptional sets in Dirichlet space theory on local fields
2005/01/17
Seminar on Geometric Complex Analysis
10:30-12:00 Room #128 (Graduate School of Math. Sci. Bldg.)
中川健治 (長岡技術科学大学)
複素函数論の情報ネットワーク特性評価への応用
中川健治 (長岡技術科学大学)
複素函数論の情報ネットワーク特性評価への応用
[ Abstract ]
情報ネットワークの特性評価を目的として,離散型 および連続型確率変数 X の裾確率 P(X > x) の指数的 減少について調べる。特に X が連続型の場合,X の確率 分布関数 F(x) = P(X ≧ x)のLaplace-Stieltjes変換を φ(s) とし,φ(s) の収束座標を σ とする。 -∞ < σ < 0 を仮定する。φ(s) の収束軸上の 特異点が高々有限個の極のみならば P(X > x) が指数的に 減少することを示す。その解析のために Ikehara による Tauber 型定理を拡張して適用する。
情報ネットワークの特性評価を目的として,離散型 および連続型確率変数 X の裾確率 P(X > x) の指数的 減少について調べる。特に X が連続型の場合,X の確率 分布関数 F(x) = P(X ≧ x)のLaplace-Stieltjes変換を φ(s) とし,φ(s) の収束座標を σ とする。 -∞ < σ < 0 を仮定する。φ(s) の収束軸上の 特異点が高々有限個の極のみならば P(X > x) が指数的に 減少することを示す。その解析のために Ikehara による Tauber 型定理を拡張して適用する。
2004/12/17
Seminar on Geometric Complex Analysis
10:30-12:00 Room #126 (Graduate School of Math. Sci. Bldg.)
D. Popovici (Warwick)
A simple proof of a theorem by Uhlenbeck and Yau
D. Popovici (Warwick)
A simple proof of a theorem by Uhlenbeck and Yau
Seminar on Geometric Complex Analysis
10:30-12:00 Room #126 (Graduate School of Math. Sci. Bldg.)
Min Ru (Houston)
Holomorphic curves into algebraic varieties
Min Ru (Houston)
Holomorphic curves into algebraic varieties
2004/12/15
PDE Real Analysis Seminar
10:30-12:45 Room #122 (Graduate School of Math. Sci. Bldg.)
Andrzej Swiech (ジョージア工科大学) 10:30-11:30
Hamilton-Jacobi-Bellman equations for optimal control of stochastic Navier-Stokes equations.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Francesca Da Lio (Dipartimento di Matematica P. e A.Universit di Padova researcher) 11:45-12:45
A GEOMETRICAL APPROACH TO FRONT PROPAGATION PROBLEMS IN BOUNDED DOMAINS WITH NEUMANN-TYPE BOUNDARY AND APPLICATIONS
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Andrzej Swiech (ジョージア工科大学) 10:30-11:30
Hamilton-Jacobi-Bellman equations for optimal control of stochastic Navier-Stokes equations.
[ Abstract ]
We consider a parameterized family of continuous functions, which containsas its members Bourbai's and Perkins's nowhere differentiable functions as well as the Cantor-Lebesgue singular functions.
[ Reference URL ]We consider a parameterized family of continuous functions, which containsas its members Bourbai's and Perkins's nowhere differentiable functions as well as the Cantor-Lebesgue singular functions.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
Francesca Da Lio (Dipartimento di Matematica P. e A.Universit di Padova researcher) 11:45-12:45
A GEOMETRICAL APPROACH TO FRONT PROPAGATION PROBLEMS IN BOUNDED DOMAINS WITH NEUMANN-TYPE BOUNDARY AND APPLICATIONS
[ Abstract ]
We talk about a new definition of weak solution for the global-in-time motion of a front in bounded domains with normal velocity depending not only on its curvature but also on the measure of the set it encloses and with a contact angle boundary condition. We apply this definition to study the asymptotic behaviour of the solutions of some local and nonlocal reaction-diffusion equations.
[ Reference URL ]We talk about a new definition of weak solution for the global-in-time motion of a front in bounded domains with normal velocity depending not only on its curvature but also on the measure of the set it encloses and with a contact angle boundary condition. We apply this definition to study the asymptotic behaviour of the solutions of some local and nonlocal reaction-diffusion equations.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
2004/12/13
Seminar on Geometric Complex Analysis
10:30-12:00 Room #126 (Graduate School of Math. Sci. Bldg.)
野口潤次郎 (東大数理)
正則曲線、小林双曲性とアーベル多様体の川又特徴付け
野口潤次郎 (東大数理)
正則曲線、小林双曲性とアーベル多様体の川又特徴付け
2004/12/01
PDE Real Analysis Seminar
10:30-11:30 Room #122 (Graduate School of Math. Sci. Bldg.)
岡本 久 (京都大学)
A remark on continuous, nowhere differentiable functions
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
岡本 久 (京都大学)
A remark on continuous, nowhere differentiable functions
[ Abstract ]
We consider a parameterized family of continuous functions, which containsas its members Bourbai's and Perkins's nowhere differentiable functions as well as the Cantor-Lebesgue singular functions.
[ Reference URL ]We consider a parameterized family of continuous functions, which containsas its members Bourbai's and Perkins's nowhere differentiable functions as well as the Cantor-Lebesgue singular functions.
http://coe.math.sci.hokudai.ac.jp/sympo/pde_ra/index.html
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