Pages that link to "Item:Q2266531"

The following pages link to \(\alpha\) -self-similar Markov processes (Q2266531):

Displaying 21 items.

• Isotropic self-similar Markov processes (Q554458) (← links)
• \(\alpha \)-selfdecomposable distributions and related Ornstein-Uhlenbeck type processes (Q608213) (← links)
• \(\alpha\)-congruence for Markov processes (Q751713) (← links)
• Entrance and exit at infinity for stable jump diffusions (Q784167) (← links)
• Excursion theory for rotation invariant Markov processes (Q1203908) (← links)
• S\(\alpha\)S \(M(t)\)-processes and their canonical representations (Q1310530) (← links)
• Itô excursion theory for self-similar Markov processes (Q1336556) (← links)
• Uniform dimension results for a family of Markov processes (Q1750106) (← links)
• Some central limit theorems for Markov paths and some properties of Gaussian random fields (Q1820501) (← links)
• On the notion of multiple Markov S\(\alpha\)S processes (Q1894030) (← links)
• General self-similarity properties for Markov processes and exponential functionals of Lévy processes (Q2099990) (← links)
• Shiga-Watanabe's time inversion property for self-similar diffusion processes (Q2373676) (← links)
• The Lamperti correspondence extended to Lévy processes and semi-stable Markov processes in locally compact groups (Q2495386) (← links)
• \((1/\alpha)\)-self similar \(\alpha\)-stable processes with stationary increments (Q2640996) (← links)
• On the windings of complex-valued Ornstein–Uhlenbeck processes driven by a Brownian motion and by a stable process (Q2804009) (← links)
• Windings of Planar Stable Processes (Q2865110) (← links)
• Time Inversion Property for Rotation Invariant Self-similar Diffusion Processes (Q2908745) (← links)
• The exact measure functions of the images for a class of self-similar processes (Q4502359) (← links)
• (Q4644009) (← links)
• Double hypergeometric Lévy processes and self-similarity (Q4964793) (← links)
• Windings of planar processes, exponential functionals and Asian options (Q5215022) (← links)